{"metadata":{"kernelspec":{"language":"python","display_name":"Python 3","name":"python3"},"language_info":{"pygments_lexer":"ipython3","nbconvert_exporter":"python","version":"3.6.4","file_extension":".py","codemirror_mode":{"name":"ipython","version":3},"name":"python","mimetype":"text/x-python"}},"nbformat_minor":4,"nbformat":4,"cells":[{"cell_type":"markdown","source":"\n# <center>2023 Kaggle AI Report - Maturity at a glance (LSTM, GLOVE)</center>\n\n<center>\n    <figure>\n        <img 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\" alt =\"Sentiment Analysis\" style='width:10%;'>\n    </figure>\n</center>","metadata":{}},{"cell_type":"markdown","source":"This report represents a conception of the application of SLMHM/SPEM development models to analyze how mature the texts describing rapid advancements in AI from the past two years are.\n\n<b style = 'color:red;'>Acknowledgments: </b>The author is especially grateful to Chung Wai Tang for his detailed valuable review ([Review](https://www.kaggle.com/code/dmitriygakh/kaggle-ai-report-maturity-at-a-glance/comments#2342181))\n","metadata":{}},{"cell_type":"markdown","source":"<b>Features of this notebook</b>:\n- Estimation of papers' maturity by ranking from chaos (level 0) up to totality (level 16);\n- Use supervised ML classification of texts (NLP), LSTM, GLOVE;\n- Findings texts with the highest maturity level;\n- Development of society, economy, and environmental issues is considered.\n\n\n<b>Resources created</b>:\n- This notebook;\n- Training database ([data](https://www.kaggle.com/datasets/dmitriygakh/see-slmhm-spem));\n- Training database and AI tests ([tests](https://www.kaggle.com/code/dmitriygakh/see-slmhm-spem-maturity-tests-lstm-glove));\n- Web scrapping notebook ([notebook](https://www.kaggle.com/code/dmitriygakh/web-scrapping-preprints-org-basic-eda)).\n\n\n<a id='toc'></a>\n# Table of Contents\n<div style='border-width: 2px;\n              border-bottom-width:4px;\n              border-bottom-color:#00FF00;\n              border-bottom-style: solid;'></div>\n\n\n- [1 | Introduction](#1)\n   > - [1.1 Motivation](#1.1)\n   > - [1.2 Topic selected](#1.2)\n   > - [1.3 Introduction into SLMHM/SPEM](#1.3)\n   > - [1.4 The Highest Aim](#1.4)\n   > - [1.5 Methodology](#1.5)\n   > - [1.6 Evaluation Algorithm](#1.6)\n   > - [1.7 AI Ethics](#1.7)\n\n\n- [2 | AI Model](#2)\n   > - [2.1 Training Dataset](#2.1)\n   > - [2.2 Tokenizing and Word Emdedding](#2.2)\n   > - [2.3 AI Model](#2.3)\n   > - [2.4 Helpful Functions](#2.4)\n   > - [2.5 AI Model Tests](#2.5)\n\n- [3 | Analyses of Kaggle Writeups](#3)\n\n- [4 | Analyses of Arxiv Metadata](#4)\n\n- [5 | Finding the best Kaggle Writeups](#5)\n\n- [6 | Finding the best ArXiv Papers](#6)\n\n- [7 | Kaggle Writeups EDA](#7)\n\n- [8 | ArXiv Papers EDA](#8)\n\n- [9 | Conclusion](#9)\n\n- [10 | Refernces](#10)\n\n- [11 | Future Actions](#11)\n\n- [12 | Self-Assesment](#12)\n   > - [12.1 Drawbacks](#12.1)\n\n\n<a id='1'></a>\n# 1 | Introduction\n<div style='border-width: 2px;\n              border-bottom-width:4px;\n              border-bottom-color:#00FF00;\n              border-bottom-style: solid;'></div>\n\n<a id='1.1'></a>\n## 1.1 Motivation\nClassical methods of evaluation of textual information require human analytical skills and deep knowledge of the subject. AI Language Models can be used to automate this task. Progress in AI texts can be evaluated quantitatively (by the number of papers on a specific subject, by the number of subjects covered, etc.) or qualitatively (impact of a paper on the economy, how accurate the narration is, how the information is, etc). The method considered in this essay demonstrates a method of classification of texts by 17 levels of maturity. For example, if the text read about some kind of improvement, it relates to level 2.2. If the text read about somewhat mutually beneficial for all elements of a system, it relates to level 3.1. If the text read about expansion or globalization, it relates to level 4.3. One can speak that as higher a level as mature the text is. But the most mature text should relate to all the levels - in other words, describe all development levels.\n\nThere were several attempts to evaluate the progress of AI advantages by studying scholarly papers and other texts. Some of the methods give a vision of advancements in AI from past years. But the following problems were discovered:\n- New technologies appear very rapidly. The best way to discover which technologies appear is to train an AI Model. But AI Model requires a continuously updated proper training set;\n- Classification models based on Natural Language Processing (NLP) seem the most helpful. Unsupervised learning seems nonsensical. Supervised learning requires a training dataset containing proper classification;\n- Training datasets based on classifiers can obsolete quite quickly;\n- AI is penetrating all spheres of human life. Multidisciplinary advantages will appear often and often. Such advantages require complex analyses of benefits and impacts.\n\nThe development of considered AI model based on universal principles in a way it will not be obsolete in the next several years is a very attractive idea. SLMHM and SPEM are new development models presented in solid conferences and published in scholarly papers can help to have quantitative/qualitative evaluation of progress in the development of AI-related technologies. Evaluating the relation of the papers to the United Nations Sustainable Development Goals allows an understanding of the impact of papers on worldwide phenomena (society, economy, natural environment).\n\n\n<i style=\"color:red;\">Important note</i>: Chung Wai Tang mentioned that <i>\"With the rise of Large Language Models (LLM) and open-source tools like ChatGTP that can automate the creation of text report summaries beg the questions on the 'quality' or 'maturity' of machine-generated summaries. Presented overall evaluation framework is extremely valuable and timely as future research may look at how these ranks correlate with human's perception of 'quality'\"</i> ([Source] (https://www.kaggle.com/code/dmitriygakh/kaggle-ai-report-maturity-at-a-glance/comments#2342181)).\n\n\n<i style=\"color:red;\">Important note</i>: Paul Mooney wrote: <i>\"If there is one thing that the recent rise of generative AI has made clear, it is that subjective and qualitative evaluations are now a critical part of data science\" ([Discussion](https://www.kaggle.com/competitions/2023-kaggle-ai-report/discussion/410802)). The currently discussed methodology can be adopted to evaluate phenomena that could be evaluated only subjectively before.</i>\n\n\n\n[↑↑↑ Table of Contents ↑↑↑](#toc)\n\n\n<a id='1.2'></a>\n## 1.2 Topic selected\n\nThe topic of this essay is \"<b>Maturity</b>\" (Competition categoty \"<b>Other</b>\"). The maturity is assessed according to SLMHM/SPEM models [[1]](#ref1),[[2]](#ref2),[[3]](#ref3). The assessment considers the interrelations between society, economy, and environment (SEE) [[3]](#ref3). Development of these components is aligned with the [17 UN Sustainable Development Goals](https://sdgs.un.org/goals). At the same time maturity should reflect benefits for business, commerce, government, as well as for other organizations. This essay aims, to some extent, to fill the lack of research in the field of maturity, taking into account modern challenges. Although this paper presents an AI model based on NLP, the research topic is not related to word processing - it is just an evaluation method.\n\n\n\n<a id='1.3'></a>\n## 1.3 Introduction into SLMHM/SPEM\n\nSimple Learning Motivation Hierarchy Model (SLMHM) and Social Patterns Evolution Model (SPEM) are two integrated development models capable to model socio-technical systems. Several other models were built on the base of SLMHM/SPEM. The models consist of 16 levels and 5 main patterns of development. Phenomena from different domains can be evaluated and levels/patterns can be compared showing differences in the development. Research of SLMHM in education shows the need for huge calculations [[4]](#ref4). SPEM is a more simple model and is better suited to be a starting point to learn these models. SPEM describes the main patterns of societal development. For current research SPEM patterns are ([[1]](#ref1)):\n- <b>Initial Formation Pattern (IFP)</b>. This is a pattern of chaos. All interactions here are ad hoc. This pattern includes data, code, and phenomena that have a random origin;\n- <b>Primary Society Pattern (PSP)</b>. This is a pattern of structure. All interactions, data, and code here are structured;\n- <b>Adaptable Society Pattern (ASP)</b>. This is a pattern of benefits. All interactions, data, and code here are being evaluated to provide benefits. Such conceptions as logic, facts, science, research, humanism, and sustainability belong to ASP;\n- <b>Information Society Pattern (ISP)</b>. This is a pattern of connectivity. Connectivity is represented mainly by transport and communication networks. Increased connectivity leads to increasing information flows (what's why this pattern is named \"Information Society Pattern\"). Increased connectedness between people leads to greater opportunities to express feelings and emotions. Connectivity, synergy, feelings, emotions, and neo-humanism are examples of ISP phenomena;\n- <b>Creative Society Pattern (CSP)</b>. This is a pattern of creativity. The key value of this pattern is the generation/acquisition of information and extraction of knowledge in real-time.\n\n\n\n[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"markdown","source":"# <center>Structure of SLMHM/SPEM levels/patterns</center>\n\nSource: [[1]](#ref1)\n\n<center>\n    <figure>\n        <img 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\" alt =\"Sentiment Analysis\" style='width:60%;'>\n    </figure>\n</center>","metadata":{}},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"markdown","source":"<a id='1.4'></a>\n## 1.4 The Highest Aim\n\nSLMHM requires the Highest Aim that corresponds to Level 16, Totality, and to the mission as the highest aim for SPEM (SPEM's highest aim is God, but for the current study, the mission is a better alternative). The Highest Aim for this study could be as the following: \"<b>The complete fusion of all SEE interactions into something infinite and overall</b>\" (see [[3]](#ref3) for more details). But, speaking strongly, the current training data set does not show a satisfactory result. So, the Highest Aim for this study is: \"<b>A level of a worldwide long-term impact</b>\".\n\n<a id='1.5'></a>\n## 1.5 Methodology\n\nThe methodology of this research is based on the following steps:\n- 1. Create a synthetic training dataset containing key phrases relating to specific SLMHM levels;\n- 2. Train an AI model on the dataset;\n- 2. Make predictions for the writeups and ArXiv metadata (abstracts) for two datasets - \"earlier 2021\" and \"2021 and later\";\n- 3. Visualize the predictions.\n\n<a id='1.6'></a>\n## 1.6 Evaluation Algorithm\n\nThe key to the analysis is the evaluation of text fragments according to SLMHM/SPEM levels/patterns. This approach allows one to evaluate whole articles, books, and so on. The resulting numerical estimates can help the further implementation of EDA. For mature analyses, the patterns should be determined for each SEE: society, economy, environment, society-economy relation, society-environment relation, economy-environment relation, and society-economy-environment relation. At a glance, it should include (16 + 1) * (7 + 1) = 136 textual patterns (16 levels of SLMHM, 1 level corresponding to ITF pattern and 8 SEE conceptions, 7 SEE issue types and 1 not relating to SEE). By the author's expert evaluation, the training dataset should contain about 5000 textual patterns to produce a more or less practical result. The last training dataset version contains about 500 rows and demonstrates evaluation according to SLMHM generally. But it is not enough to evaluate all SEE components. At the same time, there are no papers found that are quite mature according to SEE components (only papers' abstracts were used for the evaluation).\n\n\n[↑↑↑ Table of Contents ↑↑↑](#toc)\n\n<a id='1.7'></a>\n## 1.7 AI Ethics\nAuthor's research in SLMHM/SPEM models [[1]](#ref1),[[2]](#ref2),[[3]](#ref3) shows that ASP relates to the Industrial Age, and ISP to the Information Age. ASP aimed to benefit people. Ethics in ASP is a ethics of the Industrial Age based on IQ and humanism. ISP aimed at the connectivity and benefit for expression of feelings and emotions (development of social networks and increasing demand in EQ is evidence of this claim). So, ethics relating to the Information Age is based on neo-humanism. Neo-humanism in the author's interpretation is based on connectivity where people, other life forms, and inanimate matter are parts of one connected system. Consideration of all these in one system can be modeled as a society-economy-environment system and is relevant to the [17 UN Sustainable Development Goals](https://sdgs.un.org/goals).\n\n\n\n<a id='2'></a>\n# 2 | AI Model\n<div style='border-width: 2px;\n              border-bottom-width:4px;\n              border-bottom-color:#00FF00;\n              border-bottom-style: solid;'></div>\n\n\n\nThe model is based on NLP and text classification.\n\n\n\n<a id='2.1'></a>\n## 2.1 Training Dataset","metadata":{}},{"cell_type":"code","source":"# Import necessary libraries\nimport pandas as pd\nimport numpy as np\nimport matplotlib.pyplot as plt\nimport os\nimport random\n\nfrom keras.preprocessing.text import Tokenizer\nfrom keras.utils import pad_sequences\nimport tensorflow as tf\nfrom tensorflow.keras import Model\nfrom tensorflow.keras.layers import Input, Embedding, Bidirectional, LSTM, Conv1D, GlobalMaxPool1D, BatchNormalization, Dense, Dropout, SpatialDropout1D\nfrom tensorflow.keras.optimizers import RMSprop\nfrom tensorflow.keras.optimizers import Adam\nfrom keras.callbacks import EarlyStopping\nfrom tensorflow.keras.callbacks import ReduceLROnPlateau\n\nfrom nltk.corpus import stopwords\n\n# We will use English stopwords\nen_stopwords = set(stopwords.words('english'))\n\n# Set random seed to have stable results for runnings\nrseed = 55\nrandom.seed(rseed)\nnp.random.seed(rseed)\ntf.random.set_seed(rseed)\nos.environ['PYTHONHASHSEED'] = str(rseed)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:35:29.489602Z","iopub.execute_input":"2023-07-16T04:35:29.490117Z","iopub.status.idle":"2023-07-16T04:35:40.471666Z","shell.execute_reply.started":"2023-07-16T04:35:29.490068Z","shell.execute_reply":"2023-07-16T04:35:40.470512Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Labels for SLMHM\nllabels = ['0','1','2','3','4','5','6','7','8','9','10','11','12','13','14','15','16']\nllabels_str = [\n    '0.0. Chaos',\n    '1.1. Desire','1.2. Intention','1.3. Feasibility','1.4. Action',\n    '2.1. Evaluation','2.2. Improvement','2.3. Alternatives','2.4. Innovations',\n    '3.1. Reward','3.2. Optimization','3.3. Synergy','3.4. Extraordinaries',\n    '4.1. Information','4.2. Streamlining','4.3. Expansion','4.4. Totality'\n]\n\n# Labels for SPEM\nllabels_spem = ['0','1','2','3','4']\nllabels_spem_str = ['IFP','PSP','ASP','ISP','CSP']\n# IFP - Initial Formation Pattern (chaos)\n# PSP - Primary Society Pattern (structure, discipline)\n# ASP - Adaptive Society Pattern (benefits, logic)\n# ISP - Information Society Pattern (connectivity, feelings, emotions)\n# CSP - Creative Society Pattern (creativity)\n\n# Loading the keyphrase classification data\nkpdf = pd.read_csv('../input/see-slmhm-spem/see_key_phrases.csv', delimiter = '\\t')\n\n# kpdf.head(10)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:35:40.473581Z","iopub.execute_input":"2023-07-16T04:35:40.474230Z","iopub.status.idle":"2023-07-16T04:35:40.516675Z","shell.execute_reply.started":"2023-07-16T04:35:40.474200Z","shell.execute_reply":"2023-07-16T04:35:40.515718Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Feature engineering.\n# Encode training dataset into 2-columns Class/Keywords structure.\n\n# Code Class values are:\n# ndndnd[X] - not determined, SLMHM level X\n# ndndsc[X] - society, SLMHM level X\n# ndndec[X] - economy, SLMHM level X\n# ndndev[X] - environment, SLMHM level X\n# ndscec[X] - society-economy, SLMHM level X\n# ndscev[X] - society-environment, SLMHM level X\n# ndecev[X] - economy-environment, SLMHM level X\n# scecev[X] - society-economy-environment, SLMHM level X\n\nkpdf.loc[kpdf['SLMHMlvsND'] >= 0, 'Class'] = 'ndndnd' + kpdf['SLMHMlvsND'].apply(lambda x: f\"{x:.0f}\")\nkpdf.loc[kpdf['SLMHMlvsSc'] >= 0, 'Class'] = 'ndndsc' + kpdf['SLMHMlvsSc'].apply(lambda x: f\"{x:.0f}\")\nkpdf.loc[kpdf['SLMHMlvsEc'] >= 0, 'Class'] = 'ndndec' + kpdf['SLMHMlvsEc'].apply(lambda x: f\"{x:.0f}\")\nkpdf.loc[kpdf['SLMHMlvsEv'] >= 0, 'Class'] = 'ndndev' + kpdf['SLMHMlvsEv'].apply(lambda x: f\"{x:.0f}\")\nkpdf.loc[kpdf['SLMHMlvsScEc'] >= 0, 'Class'] = 'ndscec' + kpdf['SLMHMlvsScEc'].apply(lambda x: f\"{x:.0f}\")\nkpdf.loc[kpdf['SLMHMlvsScEv'] >= 0, 'Class'] = 'ndscev' + kpdf['SLMHMlvsScEv'].apply(lambda x: f\"{x:.0f}\")\nkpdf.loc[kpdf['SLMHMlvsEcEv'] >= 0, 'Class'] = 'ndecev' + kpdf['SLMHMlvsEcEv'].apply(lambda x: f\"{x:.0f}\")\nkpdf.loc[kpdf['SLMHMlvsScEcEv'] >= 0, 'Class'] = 'scecev' + kpdf['SLMHMlvsScEcEv'].apply(lambda x: f\"{x:.0f}\")\n\nkpdf = kpdf[['Class','Keywords']].copy()\n\n# Lets see the training dataset\nkpdf","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:35:40.518156Z","iopub.execute_input":"2023-07-16T04:35:40.519035Z","iopub.status.idle":"2023-07-16T04:35:40.587411Z","shell.execute_reply.started":"2023-07-16T04:35:40.519005Z","shell.execute_reply":"2023-07-16T04:35:40.586323Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Training dataset contains 136 unique categories.\n# It can be later dicomposed into 17 levels * 8 categories\n# 17-level model is easier to understand\npd.DataFrame(kpdf.Class.unique())","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:35:40.589866Z","iopub.execute_input":"2023-07-16T04:35:40.590374Z","iopub.status.idle":"2023-07-16T04:35:40.606285Z","shell.execute_reply.started":"2023-07-16T04:35:40.590329Z","shell.execute_reply":"2023-07-16T04:35:40.605016Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Distribution of values\n# !!! ToDo: Training set should be complimented to be balanced !!!\n# Such disbalanced Training Dataset cannot be used to assess papers according to SEE\n# But as one can see below Training Dataset can be used to asses general maturity level\n# There is firm confidence that there are no SEE-matured papers in the dataset\n# So, SEE could be considered as a future extension\n\nvc = kpdf.Class.value_counts()\n\nplt.figure(figsize = (12,4) )\nplt.bar(vc.index, vc.values)\nplt.title(\"Training Data Distribution\")\nplt.xticks(rotation = 90) # Rotates X-Axis Ticks by 45-degrees\nplt.show()","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:35:40.607814Z","iopub.execute_input":"2023-07-16T04:35:40.608151Z","iopub.status.idle":"2023-07-16T04:35:41.107510Z","shell.execute_reply.started":"2023-07-16T04:35:40.608124Z","shell.execute_reply":"2023-07-16T04:35:41.106493Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Ideally it should include all 136 categories taking into account that \n# a text can relate to more than one category.\n# But lets use only 16 + 1 development levels\n\nkpdf['ClassD'] = kpdf['Class'].apply(lambda x: x[6:])\n\n# it is better to transform column ClassD to numeric later\n# kpdf['ClassD'] = pd.to_numeric(kpdf['ClassD'])\n\nkpdf","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:35:41.108664Z","iopub.execute_input":"2023-07-16T04:35:41.108965Z","iopub.status.idle":"2023-07-16T04:35:41.123629Z","shell.execute_reply.started":"2023-07-16T04:35:41.108939Z","shell.execute_reply":"2023-07-16T04:35:41.122787Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Distribution shows that now the training dataset is balanced better\nvc = kpdf.ClassD.value_counts()\n\nplt.figure(figsize = (12,4))\nplt.bar(vc.index, vc.values)\nplt.title(\"Training Data Distribution\")","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:35:41.125201Z","iopub.execute_input":"2023-07-16T04:35:41.125852Z","iopub.status.idle":"2023-07-16T04:35:41.521215Z","shell.execute_reply.started":"2023-07-16T04:35:41.125822Z","shell.execute_reply":"2023-07-16T04:35:41.520105Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Modified. Original was taken from:\n# https://www.kaggle.com/code/christofhenkel/how-to-preprocessing-when-using-embeddings\n\ndef clean_text_words(x):\n    \"\"\"\n    Clears text excluding spesial symbols and english stop words.\n    :param x: input text\n    :return: list of words and number of stop words excluded\n    \"\"\"\n\n    stopwords_count = 0\n    x = str(x)\n    for punct in \"/-'\":\n        x = x.replace(punct, ' ')\n    for punct in '&':\n        x = x.replace(punct, f' {punct} ')\n    for punct in '?!.,\"#$%\\'()*+-/:;<=>@[\\\\]^_`{|}~' + '“”’':\n        x = x.replace(punct, '')\n\n    x = x.replace('\\n', ' ').strip().lower()\n\n    words = x.split()\n    words2 = []\n\n    for wrd in words: \n        if wrd not in en_stopwords:\n            words2.append(wrd)\n        else:\n            stopwords_count += 1\n\n    return words2, stopwords_count\n\n\ndef clean_text(x):\n    \"\"\"\n    Clears text excluding spesial symbols and english stop words.\n    :param x: input text\n    :return: text and number of stop words excluded\n    \"\"\"\n\n    words, stopwords_count = clean_text_words(x)\n    if(len(words) == 0):\n        print('Attention! Stop word(s) only in training dataset:', x)\n        return x\n    else:\n        phrase = ''\n        for wrd in words:\n            if(phrase != ''):\n                phrase += ' '\n            phrase += wrd\n\n        return phrase, stopwords_count","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:35:41.522801Z","iopub.execute_input":"2023-07-16T04:35:41.523144Z","iopub.status.idle":"2023-07-16T04:35:41.534557Z","shell.execute_reply.started":"2023-07-16T04:35:41.523115Z","shell.execute_reply":"2023-07-16T04:35:41.533403Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Create train_x data\n# Clear train_x data by removing stop words\n\ntrain_x = kpdf['Keywords']\n\nstopwords_cnt = 0\n\nfor i in range(len(train_x)):\n    ph_w_stop_words = train_x[i]\n    train_x[i], swrds_cnt = clean_text(train_x[i])\n\n    #if(swrds_cnt > 0):\n    #    print('Stopwords found:', ph_w_stop_words, 'Record(',i,')')\n\n    stopwords_cnt += swrds_cnt\n\nprint('Stopwords removed:', stopwords_cnt)\ntrain_x","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:35:41.536123Z","iopub.execute_input":"2023-07-16T04:35:41.536509Z","iopub.status.idle":"2023-07-16T04:35:41.829186Z","shell.execute_reply.started":"2023-07-16T04:35:41.536480Z","shell.execute_reply":"2023-07-16T04:35:41.827904Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Create 16 + 1 columns accordingly\ntrain_y = pd.get_dummies(kpdf.ClassD) \ntrain_y = train_y[llabels]\n\ntrain_y","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:35:41.838043Z","iopub.execute_input":"2023-07-16T04:35:41.838552Z","iopub.status.idle":"2023-07-16T04:35:41.864950Z","shell.execute_reply.started":"2023-07-16T04:35:41.838510Z","shell.execute_reply":"2023-07-16T04:35:41.864103Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"markdown","source":"<a id='2.2'></a>\n## 2.2 Tokenizing and Word Emdedding","metadata":{}},{"cell_type":"code","source":"# Need calculate max_chunk_size because it affect performance\nmax_chunk_size = 0\nwrdsmax = None\n\nfor phrase in train_x:\n    sc_size = len(phrase.split())\n    if(max_chunk_size < sc_size):\n        max_chunk_size = sc_size\n        wrdsmax = phrase\n\nprint(max_chunk_size)\nwrdsmax","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:35:41.866159Z","iopub.execute_input":"2023-07-16T04:35:41.866929Z","iopub.status.idle":"2023-07-16T04:35:41.879059Z","shell.execute_reply.started":"2023-07-16T04:35:41.866898Z","shell.execute_reply":"2023-07-16T04:35:41.877649Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Tokenize train_x texts\ntokenizer = Tokenizer()\ntokenizer.fit_on_texts(train_x)\n\nword_index = tokenizer.word_index\nvlen = len(word_index) + 1\n\nvlen","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:35:41.880904Z","iopub.execute_input":"2023-07-16T04:35:41.881316Z","iopub.status.idle":"2023-07-16T04:35:41.911648Z","shell.execute_reply.started":"2023-07-16T04:35:41.881279Z","shell.execute_reply":"2023-07-16T04:35:41.910259Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# Load GloVe vectors\nemb_dict = {}\nf = open('/kaggle/input/glove840b300dtxt/glove.840B.300d.txt','r',encoding='utf-8')\nfor line in f:\n    values = line.split(' ')\n    word = values[0]\n    coefs = np.asarray([float(val) for val in values[1:]])\n    emb_dict[word] = coefs\nf.close()\n\nlen(emb_dict)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:35:41.915965Z","iopub.execute_input":"2023-07-16T04:35:41.916333Z","iopub.status.idle":"2023-07-16T04:40:19.138469Z","shell.execute_reply.started":"2023-07-16T04:35:41.916303Z","shell.execute_reply":"2023-07-16T04:40:19.137400Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Create embedding matrix\nEMB_DIM = 300\n\nemb_mtrx = np.zeros((vlen, EMB_DIM))\nfor word, i in word_index.items():\n    emb_v = emb_dict.get(word)\n    if emb_v is not None:\n        emb_mtrx[i] = emb_v\n\nemb_mtrx.shape","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:40:19.139803Z","iopub.execute_input":"2023-07-16T04:40:19.140164Z","iopub.status.idle":"2023-07-16T04:40:19.153599Z","shell.execute_reply.started":"2023-07-16T04:40:19.140134Z","shell.execute_reply":"2023-07-16T04:40:19.152450Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"markdown","source":"<a id='2.3'></a>\n## 2.3 AI Model","metadata":{}},{"cell_type":"code","source":"# \"Chunkinize\" train textes\ntrain_x_seq = pad_sequences(tokenizer.texts_to_sequences(train_x), maxlen = max_chunk_size)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:40:19.155441Z","iopub.execute_input":"2023-07-16T04:40:19.155915Z","iopub.status.idle":"2023-07-16T04:40:19.175847Z","shell.execute_reply.started":"2023-07-16T04:40:19.155877Z","shell.execute_reply":"2023-07-16T04:40:19.175008Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# Create Artificial Neural Network model\n# Model (modified) from https://www.kaggle.com/code/andreshg/nlp-glove-bert-tf-idf-lstm-explained\n\nembedding_layer = Embedding(\n    input_dim = emb_mtrx.shape[0], \n    output_dim = emb_mtrx.shape[1], \n    weights = [emb_mtrx], \n    input_length = max_chunk_size,\n    trainable = False\n)\n\nsequence_input = Input(shape = (max_chunk_size), dtype = 'int32')\nembedding_sequences = embedding_layer(sequence_input)\nlr = SpatialDropout1D(0.2)(embedding_sequences)\nlr = Conv1D(64, 5, activation = 'relu')(lr)\nlr = Bidirectional(LSTM(32, dropout=0.2, recurrent_dropout = 0.2))(lr)\nlr = Dense(512, activation = 'relu')(lr)\nlr = Dropout(0.5)(lr)\nlr = Dense(512, activation = 'relu')(lr)\nlr = Dropout(0.5)(lr)\noutputs = Dense(17, activation = 'sigmoid')(lr)\nmodel = Model(sequence_input, outputs)\n\nmodel.compile(\n    optimizer = Adam(learning_rate = 0.001),\n    loss = 'binary_crossentropy',\n    metrics = ['accuracy']\n)\n\nmodel.summary()","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:40:19.177006Z","iopub.execute_input":"2023-07-16T04:40:19.177373Z","iopub.status.idle":"2023-07-16T04:40:19.883595Z","shell.execute_reply.started":"2023-07-16T04:40:19.177323Z","shell.execute_reply":"2023-07-16T04:40:19.882498Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Train the model\n# Ovefitting is Ok for this model (prototype)\n\nRLROnPl = ReduceLROnPlateau(\n    factor = 0.1,\n    min_lr = 0.01,\n    monitor = 'val_loss',\n    verbose = 1\n)\n\nhist = model.fit(\n    train_x_seq,\n    train_y,\n    batch_size = 1024,\n    validation_data = (train_x_seq, train_y), # Ovefitting is Ok for this model (prototype)\n    epochs = 500,\n    callbacks = [RLROnPl],\n    verbose = 0\n)\n\n# Overfitting is Ok for this model (prototype)\nhistory_df = pd.DataFrame(hist.history)\nhistory_df.loc[:, ['loss', 'val_loss']].plot();\nprint(\"Minimum validation loss: {}\".format(history_df['val_loss'].min()))","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:40:19.885393Z","iopub.execute_input":"2023-07-16T04:40:19.885844Z","iopub.status.idle":"2023-07-16T04:41:49.449514Z","shell.execute_reply.started":"2023-07-16T04:40:19.885806Z","shell.execute_reply":"2023-07-16T04:41:49.448487Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"markdown","source":"<a id='2.4'></a>\n## 2.4 Helpful Functions","metadata":{}},{"cell_type":"code","source":"def prep_str_chunks(words, chunk_size):\n    \"\"\"\n    Divides text to chunks\n    :param words: input text presented as the list of words\n    :param chunk_size: maximal size of chunks (in word count)\n    :return: list of text chunks with size = chunk_size\n    \"\"\"\n\n    res = []\n    i = 0\n    while True:\n        ss = ''\n        iup = i + chunk_size\n        if (iup > len(words)):\n            iup = len(words)\n        for ii in range(i, iup):\n            if(len(ss) > 0):\n                ss = ss + ' '\n            ss = ss + words[ii]\n        res.append(ss)\n        i += 1\n        if (i >= len(words)):\n            break\n    return res\n\n\ndef prep_str_with_sub_chunks(words, chunk_size):\n    \"\"\"\n    Divides text to chunks\n    :param words: input text presented as the list of words\n    :param chunk_size: maximal size of chunks (in word count)\n    :return: list of text chunks with size from one word up to chunk_size\n    \"\"\"\n    \n    res = []\n    for i in range(1, chunk_size + 1):\n        res.extend(prep_str_chunks(words, i))\n    return res\n\n\ndef lr_predict(txt):\n    \"\"\"\n    Makes predictions (evaluation by 17 SLMHM levels) for the specific text\n    :param txt: input text \n    :return: max values of chunks predictions for 17 levels \n    \"\"\"\n    \n    txt_cleaned, stopwords_count = clean_text_words(txt)\n    wrds = prep_str_with_sub_chunks(txt_cleaned, max_chunk_size)\n\n    tmt_mtrx = pad_sequences(\n        tokenizer.texts_to_sequences(wrds),\n        maxlen = max_chunk_size\n    )\n\n    preds = model.predict(tmt_mtrx, verbose = 0)\n    return np.amax(preds, axis = 0)\n\n\ndef lr_predict_lst(txtar, maxcnt):\n    \"\"\"\n    Makes predictions for the list of texts\n    :param txtar: list of input text\n    :param maxcnt: maximum number of texts to be predicted\n                    if maxcnt < 0, whole list will be predicted\n    :return: max values of chunks predictions for 17 levels \n    \"\"\"\n    \n    predictions = []\n    \n    i = 0\n    sz = len(txtar)\n    \n    if((0 < maxcnt) and (maxcnt < sz)):\n        sz = maxcnt\n    \n    for t in txtar:\n        if(i == maxcnt):\n            break\n        \n        ar_predict = lr_predict(t)\n        predictions.append(ar_predict)\n        \n        print ('Text:', i, 'of', sz, 'done       ', end=\"\\r\")\n        i += 1\n        \n    print ('Text:', sz, 'of', sz, 'done (total:',len(txtar),')')\n    return predictions\n\n\ndef plot_SLMHM_L(preds):\n    \"\"\"\n    Draws predictions as bar chart (SLMHM levels)\n    :param preds: predictions\n    \"\"\"\n    \n    plt.figure(figsize = (12,4))\n    df = pd.DataFrame({'levels':preds, 'labels':llabels}, index = llabels_str)\n    ax = df.plot.barh(y = 'levels')    \n    plt.ylabel('SLMHM Level')\n    plt.xlabel('Value')\n    plt.title('Maturity')\n    plt.show()\n\n\ndef plot_SPEM_L(preds):\n    \"\"\"\n    Draws predictions as bar chart (SPEM levels)\n    :param preds: predictions\n    \"\"\"\n\n    pspem = [0.0] * 5\n    pspem[0] = preds[0]\n    for i in range(1,5):\n        pspem[i] = max(preds[i * 4 - 3: i * 4 + 1])\n    df = pd.DataFrame({'levels':pspem, 'labels':llabels_spem}, index = llabels_spem_str)\n    ax = df.plot.barh(y = 'levels')    \n    plt.ylabel('SPEM Pattern')\n    plt.xlabel('Value')\n    plt.title('Maturity')\n    plt.show()\n\n    \ndef plot_SLMHM_L2(preds1, preds2, name1, name2):\n    \"\"\"\n    Draws predictions as bar chart (SLMHM levels) for 2 sources\n    :param preds1: first predictions\n    :param preds2: second predictions\n    :param name1: label for first predictions\n    :param name2: label for second predictions\n    \"\"\"\n    \n    plt.figure(figsize = (12,4))\n    df = pd.DataFrame({name1:preds1, name2:preds2, 'labels':llabels}, index = llabels_str)\n    ax = df.plot.barh()\n    plt.ylabel('SLMHM Level')\n    plt.xlabel('Value')\n    plt.title('Maturity')\n    plt.show()\n\n\ndef plot_SPEM_L2(preds1, preds2, name1, name2):\n    \"\"\"\n    Draws predictions as bar chart (SPEM levels) for 2 sources\n    :param preds1: first predictions\n    :param preds2: second predictions\n    :param name1: label for first predictions\n    :param name2: label for second predictions\n    \"\"\"\n\n    pspem1 = [0.0] * 5\n    pspem1[0] = preds1[0]\n    for i in range(1,5):\n        pspem1[i] = max(preds1[i * 4 - 3: i * 4 + 1])\n    pspem2 = [0.0] * 5\n    pspem2[0] = preds2[0]\n    for i in range(1,5):\n        pspem2[i] = max(preds2[i * 4 - 3: i * 4 + 1])\n    df = pd.DataFrame({name1:pspem1, name2:pspem2, 'labels':llabels_spem}, index = llabels_spem_str)\n    ax = df.plot.barh()\n    plt.ylabel('SPEM Pattern')\n    plt.xlabel('Value')\n    plt.title('Maturity')\n    plt.show()","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:41:49.450838Z","iopub.execute_input":"2023-07-16T04:41:49.451139Z","iopub.status.idle":"2023-07-16T04:41:49.478604Z","shell.execute_reply.started":"2023-07-16T04:41:49.451112Z","shell.execute_reply":"2023-07-16T04:41:49.477768Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"markdown","source":"<a id='2.5'></a>\n## 2.5 AI Model Tests\n\nSeveral tests are presented here for better understanding the model. The following notebook includes more tests of the training dataset: https://www.kaggle.com/code/dmitriygakh/see-slmhm-spem-maturity-tests-lstm-glove","metadata":{}},{"cell_type":"code","source":"# All bars for this text shall be of length 1.0\n# To-Do: More validation texts need\ntest_mature_text = \"Chaos was a primary characteristics of universe. The research should consider desire as the starting point. Desire leads to intention. Intention is a readiness to plan and spend resources. Availability of resources is a feasibility. Feasibility should be achieved before the project implementation. Active project relates to structure. Structure should be evaluated to produce benefits on base of the evaluation. Continous improvement and upgrading allows to maximize the benefit. All alternatives are helpful to appearence of innovation. Innovations hould provide reward for society, economy, and natural environment. It creates a ground to maximize benefit for all and to minimize loss for all. Synergy in interaction between society, economy, and environment will appear and lead to the extraordinary innotations. People will have opportunity to express their feelings and emotions. Monitoring will generate real time information and produce new knowledge. Expansion based on new knowledge will lead to The complete fusion of all society-economy-environment interactions into something infinite and overall.\"\nplot_SLMHM_L(lr_predict(test_mature_text))","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:47:41.228815Z","iopub.execute_input":"2023-07-16T06:47:41.229319Z","iopub.status.idle":"2023-07-16T06:47:41.775413Z","shell.execute_reply.started":"2023-07-16T06:47:41.229285Z","shell.execute_reply":"2023-07-16T06:47:41.774225Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# Ok: text relates to all SPEM patterns\n# Note: SPEM generalizes SLMHM\nplot_SPEM_L(lr_predict(test_mature_text))","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:41:50.636625Z","iopub.execute_input":"2023-07-16T04:41:50.637271Z","iopub.status.idle":"2023-07-16T04:41:51.022778Z","shell.execute_reply.started":"2023-07-16T04:41:50.637239Z","shell.execute_reply":"2023-07-16T04:41:51.021655Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Ok: Structure relates to SLMHM Level 1.4\nplot_SLMHM_L(lr_predict(\"structure\"))","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:41:51.025361Z","iopub.execute_input":"2023-07-16T04:41:51.026487Z","iopub.status.idle":"2023-07-16T04:41:51.504891Z","shell.execute_reply.started":"2023-07-16T04:41:51.026451Z","shell.execute_reply":"2023-07-16T04:41:51.503820Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Ok: Ethics relates to SLMHM Level 3.1\n# Note: Ethics supposes a reward for all.\n# Note: In SLMHM/SPEM ehics relates to neohumanizm and level 3.1\n#       it is not human-centric, but supposes rewerd for all system parts.\nplot_SLMHM_L(lr_predict(\"ethics\"))","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:41:51.506370Z","iopub.execute_input":"2023-07-16T04:41:51.506828Z","iopub.status.idle":"2023-07-16T04:41:51.984775Z","shell.execute_reply.started":"2023-07-16T04:41:51.506788Z","shell.execute_reply":"2023-07-16T04:41:51.983598Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Ok: Mission relates to SLMHM Level 4.4\nplot_SLMHM_L(lr_predict(\"mission\"))","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:41:51.986285Z","iopub.execute_input":"2023-07-16T04:41:51.986677Z","iopub.status.idle":"2023-07-16T04:41:52.456853Z","shell.execute_reply.started":"2023-07-16T04:41:51.986646Z","shell.execute_reply":"2023-07-16T04:41:52.456072Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Ok: Knowledge is a some kind resource (Level 1.3).\n# Note: Knowledge extraction relates to SLMHM Level 4.2\nplot_SLMHM_L(lr_predict(\"knowledge\"))","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:41:52.458157Z","iopub.execute_input":"2023-07-16T04:41:52.458969Z","iopub.status.idle":"2023-07-16T04:41:52.946291Z","shell.execute_reply.started":"2023-07-16T04:41:52.458935Z","shell.execute_reply":"2023-07-16T04:41:52.943573Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# SPEM bar chart generalises SLMHM chart\nplot_SPEM_L(lr_predict(\"knowledge\")) ","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:41:52.947582Z","iopub.execute_input":"2023-07-16T04:41:52.947927Z","iopub.status.idle":"2023-07-16T04:41:53.292224Z","shell.execute_reply.started":"2023-07-16T04:41:52.947900Z","shell.execute_reply":"2023-07-16T04:41:53.291104Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Ok: In SLMHM/SPEM ehics relates to neohumanizm and ISP\n# Note: Ethics can relate both = SPEM ASP (humanism) and ISP (neo-humanism)\nplot_SPEM_L(lr_predict(\"ethics\"))    ","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:41:53.293933Z","iopub.execute_input":"2023-07-16T04:41:53.295024Z","iopub.status.idle":"2023-07-16T04:41:53.633113Z","shell.execute_reply.started":"2023-07-16T04:41:53.294980Z","shell.execute_reply":"2023-07-16T04:41:53.630773Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Ok: Planetary relates to CSP\nplot_SPEM_L(lr_predict(\"planetary\"))  ","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:41:53.634310Z","iopub.execute_input":"2023-07-16T04:41:53.634700Z","iopub.status.idle":"2023-07-16T04:41:53.965400Z","shell.execute_reply.started":"2023-07-16T04:41:53.634669Z","shell.execute_reply":"2023-07-16T04:41:53.964330Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"markdown","source":"<a id='3'></a>\n# 3 | Analyses of Kaggle Writeups\n<div style='border-width: 2px;\n              border-bottom-width:4px;\n              border-bottom-color:#00FF00;\n              border-bottom-style: solid;'></div>","metadata":{}},{"cell_type":"code","source":"# Conpare total maturity of prev and last titles\n# There is a disbalance between number of records in prev (1865) and last (1262) sets\n\n# Part of code is taken from: https://www.kaggle.com/code/leonidkulyk/kaggle-ai-report-topic-selection\n\nkwups_df = pd.read_csv(\"/kaggle/input/2023-kaggle-ai-report/kaggle_writeups_20230510.csv\")\nkwups_df[\"Date of Writeup\"] = pd.to_datetime(kwups_df[\"Date of Writeup\"])\nkwups_fl_prev_df = kwups_df[kwups_df['Date of Writeup'].dt.year < 2021]\nkwups_fl_last_df = kwups_df[kwups_df['Date of Writeup'].dt.year >= 2021]\n\nprint(\"Records before 2021:\", len(kwups_fl_prev_df), \"and in 2021 and after:\", len(kwups_fl_last_df))","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:41:53.974896Z","iopub.execute_input":"2023-07-16T04:41:53.975218Z","iopub.status.idle":"2023-07-16T04:41:54.720200Z","shell.execute_reply.started":"2023-07-16T04:41:53.975190Z","shell.execute_reply":"2023-07-16T04:41:54.719147Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# Disbalance in unicue titles are greater (230 against 81)\ntxts_prev = kwups_fl_prev_df[\"Title of Competition\"].unique()\ntxts_last = kwups_fl_last_df[\"Title of Competition\"].unique()\nprint(\"Titles before 2021:\", len(txts_prev), \"and in 2021 and after:\", len(txts_last))","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:41:54.721820Z","iopub.execute_input":"2023-07-16T04:41:54.722116Z","iopub.status.idle":"2023-07-16T04:41:54.732017Z","shell.execute_reply.started":"2023-07-16T04:41:54.722090Z","shell.execute_reply":"2023-07-16T04:41:54.731081Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Predict values for all texts (-1)\ntxts_predicted_ls_prev = lr_predict_lst(txts_prev, -1)\ntxts_predicted_ls_last = lr_predict_lst(txts_last, -1)\n\n# Calculate maximums by all levels for all texts\ntxts_predicted_max_prev = np.amax(txts_predicted_ls_prev, axis = 0)\ntxts_predicted_max_last = np.amax(txts_predicted_ls_last, axis = 0)\n\n# Calculate averages by all levels for all texts\ntxts_predicted_ave_prev = np.average(txts_predicted_ls_prev, axis = 0)\ntxts_predicted_ave_last = np.average(txts_predicted_ls_last, axis = 0)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:41:54.733068Z","iopub.execute_input":"2023-07-16T04:41:54.733446Z","iopub.status.idle":"2023-07-16T04:42:14.200385Z","shell.execute_reply.started":"2023-07-16T04:41:54.733413Z","shell.execute_reply":"2023-07-16T04:42:14.199156Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# Compare maturity by SLMHM bars\n# Chart shows that generally quantitatively papers \"before 2021\" represent majority\nplot_SLMHM_L2(\n    txts_predicted_max_prev,\n    txts_predicted_max_last,\n    \"before 2021\",\n    \"2021 and after\",\n)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:42:14.202437Z","iopub.execute_input":"2023-07-16T04:42:14.202886Z","iopub.status.idle":"2023-07-16T04:42:14.680319Z","shell.execute_reply.started":"2023-07-16T04:42:14.202847Z","shell.execute_reply":"2023-07-16T04:42:14.679121Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Compare maturity by SLMHM bars (Normalized)\n# Chart shows progress for several levels and decline for other\nplot_SLMHM_L2(\n    txts_predicted_ave_prev,\n    txts_predicted_ave_last,\n    \"before 2021\",\n    \"2021 and after\",\n)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:42:14.681973Z","iopub.execute_input":"2023-07-16T04:42:14.682800Z","iopub.status.idle":"2023-07-16T04:42:15.162850Z","shell.execute_reply.started":"2023-07-16T04:42:14.682742Z","shell.execute_reply":"2023-07-16T04:42:15.161871Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Compare maturity by SPEM bars (Absolute number of texts)\nplot_SPEM_L2(\n    txts_predicted_max_prev,\n    txts_predicted_max_last,\n    \"before 2021\",\n    \"2021 and after\",\n)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:42:15.164882Z","iopub.execute_input":"2023-07-16T04:42:15.165321Z","iopub.status.idle":"2023-07-16T04:42:15.412819Z","shell.execute_reply.started":"2023-07-16T04:42:15.165270Z","shell.execute_reply":"2023-07-16T04:42:15.411720Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Compare maturity by SPEM bars (Normalized)\n# SPEM shows some progress in ISP\nplot_SPEM_L2(\n    txts_predicted_ave_prev,\n    txts_predicted_ave_last,\n    \"before 2021\",\n    \"2021 and after\",\n)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:42:15.414487Z","iopub.execute_input":"2023-07-16T04:42:15.414922Z","iopub.status.idle":"2023-07-16T04:42:15.663963Z","shell.execute_reply.started":"2023-07-16T04:42:15.414882Z","shell.execute_reply":"2023-07-16T04:42:15.662932Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"markdown","source":"<a id='4'></a>\n# 4 | Analyses of Arxiv Metadata\n<div style='border-width: 2px;\n              border-bottom-width:4px;\n              border-bottom-color:#00FF00;\n              border-bottom-style: solid;'></div>","metadata":{}},{"cell_type":"code","source":"# Part of code is taken from: https://www.kaggle.com/code/sophieb/ai-report-basic-eda\n\narxiv_df = pd.read_json(\"/kaggle/input/2023-kaggle-ai-report/arxiv_metadata_20230510.json\", \n                     lines=True,\n                     convert_dates=True,\n                     chunksize=100000)\n\nnlp_cat_arxiv = [\"cs.IR\",\"cs.CL\",\"cs.LG\",\"cs.NE\",\"cs.AI\", \"cs.DL\", \"cs.HC\", \"cs.SI\",\"cs.SD\",\"cs.WEB\",\"stat.ML\",\"math.IT\",\"physics.data-an\"]\n\nai_pprs_df = pd.DataFrame()\n\nfor chunk in arxiv_df:\n    chunk_ai_pprs = chunk[chunk.categories.isin(nlp_cat_arxiv)]\n    ai_pprs_df = pd.concat([ai_pprs_df, chunk_ai_pprs], ignore_index = True)\n\nai_pprs_df['update_date'] = pd.to_datetime(ai_pprs_df['update_date'])\n\nai_pprs_df.info()","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:42:15.666036Z","iopub.execute_input":"2023-07-16T04:42:15.666548Z","iopub.status.idle":"2023-07-16T04:44:58.807275Z","shell.execute_reply.started":"2023-07-16T04:42:15.666506Z","shell.execute_reply":"2023-07-16T04:44:58.806008Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# There is some balance between older (<2021 / 29471) and\n# later (>=2021 / 25284) papers\n\nai_pprs_fl_prev_df = ai_pprs_df[ai_pprs_df['update_date'].dt.year < 2021]\nai_pprs_fl_last_df = ai_pprs_df[ai_pprs_df['update_date'].dt.year >= 2021]\n\nprint(\"Records before 2021:\", len(ai_pprs_fl_prev_df), \"and in 2021 and after:\", len(ai_pprs_fl_last_df))","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:44:58.809258Z","iopub.execute_input":"2023-07-16T04:44:58.810095Z","iopub.status.idle":"2023-07-16T04:44:58.921632Z","shell.execute_reply.started":"2023-07-16T04:44:58.810055Z","shell.execute_reply":"2023-07-16T04:44:58.920423Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# Predictions for whole ArXiv texts requres a long time.\n# Only part of them can be analyset to quickly probe the method\n# MAX_ArXiv_Samples = 100 # Only 100 first rows (demonstrative results)\nMAX_ArXiv_Samples = -1 #  All rows (actual results, about 3 hours of calculations)\n\n# Predict values\nabstrs_prev = ai_pprs_fl_prev_df['abstract']\nabstrs_last = ai_pprs_fl_last_df['abstract']\n\n# Predict for first 100 pages for debug purposes\nabstrs_predicted_ls_prev = lr_predict_lst(abstrs_prev, MAX_ArXiv_Samples)\nabstrs_predicted_ls_last = lr_predict_lst(abstrs_last, MAX_ArXiv_Samples)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T04:44:58.922958Z","iopub.execute_input":"2023-07-16T04:44:58.923441Z","iopub.status.idle":"2023-07-16T06:35:56.797804Z","shell.execute_reply.started":"2023-07-16T04:44:58.923380Z","shell.execute_reply":"2023-07-16T06:35:56.796601Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Calculate maximums by all levels for all texts\nabstrs_predicted_max_prev = np.amax(abstrs_predicted_ls_prev, axis = 0)\nabstrs_predicted_max_last = np.amax(abstrs_predicted_ls_last, axis = 0)\n\n# Calculate averages by all levels for all texts\nabstrs_predicted_ave_prev = np.average(abstrs_predicted_ls_prev, axis = 0)\nabstrs_predicted_ave_last = np.average(abstrs_predicted_ls_last, axis = 0)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:56.799620Z","iopub.execute_input":"2023-07-16T06:35:56.800042Z","iopub.status.idle":"2023-07-16T06:35:56.964423Z","shell.execute_reply.started":"2023-07-16T06:35:56.800002Z","shell.execute_reply":"2023-07-16T06:35:56.963152Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"print(len(abstrs_prev))\nprint(len(abstrs_last))","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:56.966672Z","iopub.execute_input":"2023-07-16T06:35:56.967645Z","iopub.status.idle":"2023-07-16T06:35:56.974523Z","shell.execute_reply.started":"2023-07-16T06:35:56.967603Z","shell.execute_reply":"2023-07-16T06:35:56.973262Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# Maturity of papers (absolute values)\nplot_SLMHM_L2(\n    abstrs_predicted_max_prev,\n    abstrs_predicted_max_last,\n    \"before 2021\",\n    \"2021 and after\",\n)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:56.976499Z","iopub.execute_input":"2023-07-16T06:35:56.976926Z","iopub.status.idle":"2023-07-16T06:35:57.423554Z","shell.execute_reply.started":"2023-07-16T06:35:56.976885Z","shell.execute_reply":"2023-07-16T06:35:57.422392Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Maturity of papers (Normalized)\n# The chart shows progress in papers' maturity on all SLMHM Levels\nplot_SLMHM_L2(\n    abstrs_predicted_ave_prev,\n    abstrs_predicted_ave_last,\n    \"before 2021\",\n    \"2021 and after\",\n)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:57.424952Z","iopub.execute_input":"2023-07-16T06:35:57.425711Z","iopub.status.idle":"2023-07-16T06:35:57.834229Z","shell.execute_reply.started":"2023-07-16T06:35:57.425673Z","shell.execute_reply":"2023-07-16T06:35:57.833112Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Maturity of papers according SPEM (quantitative)\nplot_SPEM_L2(\n    abstrs_predicted_max_prev,\n    abstrs_predicted_max_last,\n    \"before 2021\",\n    \"2021 and after\",\n)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:57.835943Z","iopub.execute_input":"2023-07-16T06:35:57.836812Z","iopub.status.idle":"2023-07-16T06:35:58.082066Z","shell.execute_reply.started":"2023-07-16T06:35:57.836780Z","shell.execute_reply":"2023-07-16T06:35:58.080909Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Maturity of papers according SPEM (normalized)\nplot_SPEM_L2(\n    abstrs_predicted_ave_prev,\n    abstrs_predicted_ave_last,\n    \"before 2021\",\n    \"2021 and after\",\n)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.084003Z","iopub.execute_input":"2023-07-16T06:35:58.084444Z","iopub.status.idle":"2023-07-16T06:35:58.315967Z","shell.execute_reply.started":"2023-07-16T06:35:58.084404Z","shell.execute_reply":"2023-07-16T06:35:58.314679Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"markdown","source":"<a id='5'></a>\n# 5 | Finding the best Kaggle Writeups\n<div style='border-width: 2px;\n              border-bottom-width:4px;\n              border-bottom-color:#00FF00;\n              border-bottom-style: solid;'></div>","metadata":{}},{"cell_type":"markdown","source":"The mothods of this chapter allows select the most mature texts.","metadata":{}},{"cell_type":"code","source":"# Now we have already calculated:\n# Lists of unique titles: txts_prev, txts_last\n# List of predictions for unique titles: txts_predicted_ls_prev, txts_predicted_ls_last\n\n\ndef print_best_texts(texts, preds, level):\n    \"\"\"\n    Prints texts relating to the best SLMHM level (texts where the level is the highes value)\n    :param texts: list of texts\n    :param preds: list of texts' predictions\n    :param level: level to check\n    \"\"\"\n\n    max_lvl = 0\n    for i in range(len(preds)):\n        pred_val = preds[i][level]\n        if (max_lvl < pred_val):\n                max_lvl = pred_val\n\n    txts = []\n    txt_idxs = []\n    if(max_lvl > 0):\n        for i in range(len(preds)):\n            pred_val = preds[i][level]\n            if (max_lvl == pred_val):\n                txts.append(texts[i])\n                txt_idxs.append(i)\n\n    print('Level: ',max_lvl,'texts:',len(txts))\n    for i in range(len(txts)):\n        print('Text',txt_idxs[i],':',txts[i])\n    #return max_lvl, txts","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.318003Z","iopub.execute_input":"2023-07-16T06:35:58.318448Z","iopub.status.idle":"2023-07-16T06:35:58.328391Z","shell.execute_reply.started":"2023-07-16T06:35:58.318409Z","shell.execute_reply":"2023-07-16T06:35:58.327222Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# One of previous competitions is about a mission that is the highest maturity (level 16)\n# Rate 0.99x shows a close relation to level 16\nprint_best_texts(txts_prev, txts_predicted_ls_prev, 16)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.329925Z","iopub.execute_input":"2023-07-16T06:35:58.330333Z","iopub.status.idle":"2023-07-16T06:35:58.347624Z","shell.execute_reply.started":"2023-07-16T06:35:58.330296Z","shell.execute_reply":"2023-07-16T06:35:58.346501Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# Rate 0.26x is very low and we cannot speak about\n# a close relation to level 16 (Totality, Globalization, Mission, etc.)\n# There is no progress at level 16\nprint_best_texts(txts_last, txts_predicted_ls_last, 16)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.349216Z","iopub.execute_input":"2023-07-16T06:35:58.349694Z","iopub.status.idle":"2023-07-16T06:35:58.362732Z","shell.execute_reply.started":"2023-07-16T06:35:58.349655Z","shell.execute_reply":"2023-07-16T06:35:58.361642Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# AI model decides that te paper relates to the expansion? i.e. level 15\n# Rate 0.99x is a good corellation\nprint_best_texts(txts_prev, txts_predicted_ls_prev, 15)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.364407Z","iopub.execute_input":"2023-07-16T06:35:58.364900Z","iopub.status.idle":"2023-07-16T06:35:58.375251Z","shell.execute_reply.started":"2023-07-16T06:35:58.364848Z","shell.execute_reply":"2023-07-16T06:35:58.374038Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# AI model decides that te paper relates to the expansion? i.e. level 15\n# Rate 0.99x is a good corellation\n# There is a progress at level 15\nprint_best_texts(txts_last, txts_predicted_ls_last, 15)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.376366Z","iopub.execute_input":"2023-07-16T06:35:58.376736Z","iopub.status.idle":"2023-07-16T06:35:58.389298Z","shell.execute_reply.started":"2023-07-16T06:35:58.376707Z","shell.execute_reply":"2023-07-16T06:35:58.388011Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# A good relation to level 14 (Streamlining, Knowledge extraction, etc.)\nprint_best_texts(txts_prev, txts_predicted_ls_prev, 14)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.391150Z","iopub.execute_input":"2023-07-16T06:35:58.391503Z","iopub.status.idle":"2023-07-16T06:35:58.400540Z","shell.execute_reply.started":"2023-07-16T06:35:58.391461Z","shell.execute_reply":"2023-07-16T06:35:58.399712Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# A good relation to level 14 (Streamlining, Knowledge extraction, etc.)\nprint_best_texts(txts_last, txts_predicted_ls_last, 14)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.401837Z","iopub.execute_input":"2023-07-16T06:35:58.402976Z","iopub.status.idle":"2023-07-16T06:35:58.412071Z","shell.execute_reply.started":"2023-07-16T06:35:58.402945Z","shell.execute_reply":"2023-07-16T06:35:58.410931Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# A good relation to level 13 (Information generation, etc.)\nprint_best_texts(txts_prev, txts_predicted_ls_prev, 13)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.413646Z","iopub.execute_input":"2023-07-16T06:35:58.414657Z","iopub.status.idle":"2023-07-16T06:35:58.426652Z","shell.execute_reply.started":"2023-07-16T06:35:58.414617Z","shell.execute_reply":"2023-07-16T06:35:58.425401Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# A good relation to level 13 (Information generation, etc.)\n# Progress\nprint_best_texts(txts_last, txts_predicted_ls_last, 13)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.427942Z","iopub.execute_input":"2023-07-16T06:35:58.428706Z","iopub.status.idle":"2023-07-16T06:35:58.437140Z","shell.execute_reply.started":"2023-07-16T06:35:58.428675Z","shell.execute_reply":"2023-07-16T06:35:58.435937Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"markdown","source":"<a id='6'></a>\n# 6 | Finding the best ArXiv Papers\n<div style='border-width: 2px;\n              border-bottom-width:4px;\n              border-bottom-color:#00FF00;\n              border-bottom-style: solid;'></div>","metadata":{}},{"cell_type":"markdown","source":"The mothods of this chapter allows select the most mature ArXiv papers.","metadata":{}},{"cell_type":"code","source":"# Now we have already calculated:\n# Lists of unique titles: abstrs_prev, abstrs_last\n# List of predictions for unique titles: abstrs_predicted_ls_prev, abstrs_predicted_ls_last\n\ndef print_best_abstracts(texts_ser, preds, level):\n    \"\"\"\n    Prints texts relating to the best SLMHM level.\n    Prints texts where the level is the highes value.\n    Prints only 3 first texts if available.\n    :param texts_ser: series of texts\n    :param preds: list of texts' predictions\n    :param level: level to check\n    \"\"\"\n    \n    max_lvl = 0\n\n    for i in range(len(preds)):\n        pred_val = preds[i][level]\n        if (max_lvl < pred_val):\n                max_lvl = pred_val\n\n    txts = []\n    txt_idxs = []\n    if(max_lvl > 0):\n        for i in range(len(preds)):\n            pred_val = preds[i][level]\n            if (max_lvl == pred_val):\n                txts.append(texts_ser[texts_ser.index[i]])\n                txt_idxs.append(int(texts_ser.index[i]))\n\n    print('Level: ',max_lvl,'texts:',len(txts))\n\n    sz = len(txts)\n    if(sz > 3):\n        sz = 3\n        print('3 first texts:')\n    \n    for i in range(sz):\n        print('Text',texts_ser.index[i],':',txts[i])","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.438599Z","iopub.execute_input":"2023-07-16T06:35:58.439497Z","iopub.status.idle":"2023-07-16T06:35:58.449711Z","shell.execute_reply.started":"2023-07-16T06:35:58.439453Z","shell.execute_reply":"2023-07-16T06:35:58.448616Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Close relation to level 16\nprint_best_abstracts(abstrs_prev, abstrs_predicted_ls_prev, 16)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.451458Z","iopub.execute_input":"2023-07-16T06:35:58.452580Z","iopub.status.idle":"2023-07-16T06:35:58.513051Z","shell.execute_reply.started":"2023-07-16T06:35:58.452542Z","shell.execute_reply":"2023-07-16T06:35:58.511785Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Close relation to level 16\nprint_best_abstracts(abstrs_last, abstrs_predicted_ls_last, 16)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.514468Z","iopub.execute_input":"2023-07-16T06:35:58.514849Z","iopub.status.idle":"2023-07-16T06:35:58.559385Z","shell.execute_reply.started":"2023-07-16T06:35:58.514819Z","shell.execute_reply":"2023-07-16T06:35:58.558236Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Close relation to level 15\nprint_best_abstracts(abstrs_prev, abstrs_predicted_ls_prev, 15)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.562964Z","iopub.execute_input":"2023-07-16T06:35:58.563277Z","iopub.status.idle":"2023-07-16T06:35:58.618162Z","shell.execute_reply.started":"2023-07-16T06:35:58.563250Z","shell.execute_reply":"2023-07-16T06:35:58.616882Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Close relation to level 15\nprint_best_abstracts(abstrs_last, abstrs_predicted_ls_last, 15)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.619883Z","iopub.execute_input":"2023-07-16T06:35:58.620831Z","iopub.status.idle":"2023-07-16T06:35:58.665300Z","shell.execute_reply.started":"2023-07-16T06:35:58.620799Z","shell.execute_reply":"2023-07-16T06:35:58.664215Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"markdown","source":"<a id='7'></a>\n# 7 | Kaggle Writeups Progress\n<div style='border-width: 2px;\n              border-bottom-width:4px;\n              border-bottom-color:#00FF00;\n              border-bottom-style: solid;'></div>","metadata":{}},{"cell_type":"code","source":"# Now we have already calculated:\n# Lists of unique titles: txts_prev, txts_last\n# List of predictions for unique titles: txts_predicted_ls_prev, txts_predicted_ls_last\n\n\n# To-Do: threshold does not work\ndef get_best_pred_num(preds, level, threshold):\n    \"\"\"\n    Calculates number of texts relating to the best SLMHM level \n    if the level is greater than threshold.\n    :param preds: list of texts' predictions\n    :param level: level to check\n    :param threshold: text where predicted values are < threshold are included\n    :return: number of texts     \n    \"\"\"\n    \n    max_lvl = 0\n    for i in range(len(preds)):\n        pred_val = preds[i][level]\n        if (max_lvl < pred_val):\n                max_lvl = pred_val\n\n    len_wups_num = 0\n\n    if(max_lvl > 0):\n        for i in range(len(preds)):\n            pred_val = preds[i][level]\n            if (max_lvl == pred_val):\n                len_wups_num += 1\n    \n    return len_wups_num","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.666757Z","iopub.execute_input":"2023-07-16T06:35:58.667075Z","iopub.status.idle":"2023-07-16T06:35:58.675100Z","shell.execute_reply.started":"2023-07-16T06:35:58.667047Z","shell.execute_reply":"2023-07-16T06:35:58.674063Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Evaluate number of the best writeups by SLMHM levels\n\nwups_prev_q = []\nwups_last_q = []\n\nfor i in range(17):\n    res = get_best_pred_num(txts_predicted_ls_prev, i, 0.8)\n    wups_prev_q.append(res)\n    res = get_best_pred_num(txts_predicted_ls_last, i, 0.8)\n    wups_last_q.append(res)\n\n# Progress in better writeup by SLMHM levels\nnp.subtract(np.array(wups_last_q), np.array(wups_prev_q))","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.676656Z","iopub.execute_input":"2023-07-16T06:35:58.677632Z","iopub.status.idle":"2023-07-16T06:35:58.695892Z","shell.execute_reply.started":"2023-07-16T06:35:58.677594Z","shell.execute_reply":"2023-07-16T06:35:58.694934Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# Progress by SLMHM levels on the bar chart.\n# It shows progress on several levels and a decline on others\n\nplt.figure(figsize = (12,4))\ndf = pd.DataFrame({'before 2021':wups_prev_q, '2021 and after':wups_last_q, 'labels':llabels}, index = llabels_str)\nax = df.plot.bar()\nplt.ylabel('SLMHM Level')\nplt.xlabel('Value')\nplt.title('Maturity')\nplt.show()","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:58.697643Z","iopub.execute_input":"2023-07-16T06:35:58.698047Z","iopub.status.idle":"2023-07-16T06:35:59.129697Z","shell.execute_reply.started":"2023-07-16T06:35:58.698009Z","shell.execute_reply":"2023-07-16T06:35:59.128606Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"markdown","source":"<a id='8'></a>\n# 8 | ArXiv Papers Progress\n<div style='border-width: 2px;\n              border-bottom-width:4px;\n              border-bottom-color:#00FF00;\n              border-bottom-style: solid;'></div>","metadata":{}},{"cell_type":"code","source":"# Now we have calculated:\n# Lists of unique titles: abstrs_prev, abstrs_last\n# List of predictions for unique titles: abstrs_predicted_ls_prev, abstrs_predicted_ls_last\n# And function get_best_pred_num - function we can use here","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:59.131189Z","iopub.execute_input":"2023-07-16T06:35:59.131532Z","iopub.status.idle":"2023-07-16T06:35:59.136965Z","shell.execute_reply.started":"2023-07-16T06:35:59.131498Z","shell.execute_reply":"2023-07-16T06:35:59.135730Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# Evaluate number of the best papers by SLMHM levels\n\narxiv_prev_q = []\narxiv_last_q = []\n\nfor i in range(17):\n    res = get_best_pred_num(abstrs_predicted_ls_prev, i, 0.8)\n    arxiv_prev_q.append(res)\n    res = get_best_pred_num(abstrs_predicted_ls_last, i, 0.8)\n    arxiv_last_q.append(res)\n\n# Progress in better paper by SLMHM levels\n# General progress seems having positive and negative progress\nnp.subtract(np.array(arxiv_last_q), np.array(arxiv_prev_q))","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:35:59.138490Z","iopub.execute_input":"2023-07-16T06:35:59.138817Z","iopub.status.idle":"2023-07-16T06:36:00.593505Z","shell.execute_reply.started":"2023-07-16T06:35:59.138787Z","shell.execute_reply":"2023-07-16T06:36:00.592520Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"code","source":"# Progress by SLMHM levels on the bar chart\n# It shows a explicit progress by several levels\n\nplt.figure(figsize = (12,4))\ndf = pd.DataFrame({'before 2021':arxiv_prev_q, '2021 and after':arxiv_last_q, 'labels':llabels}, index = llabels_str)\nax = df.plot.bar()\nplt.ylabel('SLMHM Level')\nplt.xlabel('Value')\nplt.title('Maturity')\nplt.show()","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:36:00.594983Z","iopub.execute_input":"2023-07-16T06:36:00.595413Z","iopub.status.idle":"2023-07-16T06:36:01.066167Z","shell.execute_reply.started":"2023-07-16T06:36:00.595309Z","shell.execute_reply":"2023-07-16T06:36:01.064941Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}},{"cell_type":"markdown","source":"<a id='9'></a>\n# 9 | Conclusion\n<div style='border-width: 2px;\n              border-bottom-width:4px;\n              border-bottom-color:#00FF00;\n              border-bottom-style: solid;'></div>\n\nGeneral remarks:\n- This study demonstrates how to use an AI model and SLMHM/SPEM to evaluate maturity for comparing old and new texts;\n- Generally, the AI model demonstrates an ability to assess the texts for their maturity. Several improvements of the model and training dataset improve the results. Improvements are continuing;\n- Evaluation of all SEE issues is impossible for the current training dataset and this report's scope;\n- Generally, the method works. It is expected that a more complex training set and validation set will significantly improve the model.\n\nProgress analyses:\n- The study shows different results. For some aspects the texts showed decline, for others the progress was demonstrated;\n- The model can extract the most mature papers according to specific level. Examples for several levels were demonstrated.\n\nThe model is continuously improving in the following notebook: https://www.kaggle.com/code/dmitriygakh/see-slmhm-spem-maturity-tests-lstm-glove\n\n\n<i  style=\"color:red;\">The demonstrated methodology shows fascinating results in the qualitative ranking of the papers according to 17 levels.</i>\n\n\n[↑↑↑ Table of Contents ↑↑↑](#toc)\n\n<a id='10'></a>\n# 10 | References\n<div style='border-width: 2px;\n              border-bottom-width:4px;\n              border-bottom-color:#00FF00;\n              border-bottom-style: solid;'></div>\n\n\n<a id='ref1'></a>\n- [1] D. Gakh (2023). <b>A Look to Model of Society and Teams Development Based on Initial Formation, Primary, Adaptable, Information, and Creative Society Patterns</b>. International Journal of Management Research and Economics. 3(1), pp. 36-56. https://doi.org/10.51483/IJMRE.3.1.2023.36-56\n\n<a id='ref2'></a>\n- [2] D. Gakh (2022). <b>A Look at Evolution of Teams, Society, Smart Cities, and Information Systems based on Patterns of Primary, Adaptable, Information, and Creative Society</b>, Proceedings of the 17th Conference on Computer Science and Intelligence Systems, M. Ganzha, L. Maciaszek, M. Paprzycki, D. Ślęzak (eds). ACSIS, Vol. 30, pp. 701–704. http://dx.doi.org/10.15439/2022F34\n\n<a id='ref3'></a>\n- [3] Gakh, D. (2023) <b>Societal Patterns Evolution Model in Development of Economy, Society, and Environment</b>. Preprints.org 2023, 2023050632. https://doi.org/10.20944/preprints202305.0632.v1\n\n<a id='ref4'></a>\n- [4] Gakh, D. (2022). <b>Education Development Strategy on Base of the Analysis of Messages in the Russian-Speaking Segment of the Internet using SLMHM Model</b>. https://doi.org/10.35542/osf.io/cnh6q\n\n\n[↑↑↑ Table of Contents ↑↑↑](#toc)\n\n<a id='11'></a>\n# 11 | Future Actions\n<div style='border-width: 2px;\n              border-bottom-width:4px;\n              border-bottom-color:#00FF00;\n              border-bottom-style: solid;'></div>\n\nFuture actions should include:\n- Further upgrade the training data set;\n- Include Society-Economics-Environment issues;\n- Create a validation dataset and build a fitting (not overfitting) model.\n\n\n[↑↑↑ Table of Contents ↑↑↑](#toc)\n\n<a id='12'></a>\n# 12 | Self-Assessment\n<div style='border-width: 2px;\n              border-bottom-width:4px;\n              border-bottom-color:#00FF00;\n              border-bottom-style: solid;'></div>\n\nIn order to simplify evaluation of this notebook and to double-check its quality, self-assessment is included. Self-assessment is presented according to the SLMHM (see [anoncement](https://www.kaggle.com/discussions/general/409936)).</br>\n\n<b><u>Achievements and drawbacks</u></b>:\n- <b>1.1. Task Ststement</b>: Evaluate AI-related papers for innovative progress in two last years.\n- <b>1.2. Executants</b>: The author performed the tasks himself.\n- <b>1.3. Feasibility</b>: There was software and hardware available for the assignment. But training dataset is not developed enough. Parsing of additional data from internet sites is quite time consuming. As result only abstracts of ArXiv papers were analysed. More resources need to create a proper training dataset.\n- <b>1.4. Action</b>: This notebook was developed as a prototype showing possibility to realise a more advanced solution. The training dataset was updated 3 times.\n- <b>2.1. Evaluation</b>: The notebook contains several tests (see chapter [2.4 AI Model Tests](#2.4)) showing correctness and accuracy of methodology and code. Chapter [1.6 Evaluation Algorithm](#1.6) describes the evaluation algorithm.\n- <b>2.2. Improvement</b>: Improvement steps are performed thanks to the version control system. Improvements include code and training dataset.\n- <b>2.3. Alternatives</b>: The following alternatives were considered: notebooks of other kagglers, author's alternative notebooks (several notebooks did not give an interesting result and were not published), alternative data sources (web sites can provide a valuable data, but the scrapping is not easy enough). Training dataset should should be supplemented (now it contains about 650 rows, but estimations show that it should increase up to 5000 rows). There is one simple test text. 50 test texts will give a solid results.\n- <b>2.4. Innovations</b>: This notebook demostrates use of new technique to evaluate papers by means of SLMHM/SPEM models. This approach has many advantages comparing to existing methods.\n- <b>3.1. Reward</b>: This notebook benefits to kaggle community because demonstrate a new approach and scientific community because demonstrate a way of evaluation of scholarly papers. Unfortunately this notebook does not contribute the society, economy, and natural environment as it was planned before. But next versions of model could include it.\n\n\n<b><u>Future development</u></b>:\n- <b>3.2. Optimization</b>: Optimization can be implemented by involvement of specialists in the society, economy, and natural environment. Machine learning experts can help to build better AI model.\n- <b>3.3. Synergy</b>: Synergy can be considered achieved if about 20 test text will shouw relevant results.\n- <b>3.4. Extraordinary</b>: Implementation of the tool in production environment in a well known facility (library for example) can be considered as a condition to recognize the tool extraordinary.\n- <b>4.1. Information</b>: Implementation of the tool in production environment in a way it generate new information can be considered as a condition to recognize the tool relating to the Information level.\n- <b>4.2. Streamlining</b>: Implementation of the tool in production environment in a way it generate new knowledge can be considered as a condition to recognize the tool relating to the Streamlining level.\n- <b>4.3. Expansion</b>: Packaging the solution as a product to be used as a library or unit in complex solutions in a way it become well know world-wide distributed application.\n- <b>4.4. Totality</b>: Total penetration in all solutions.\n\n\n\n<a id='12.1'></a>\n## 12 | Drawbacks\n\n\nThe drawback of the current version (July 3, 2023):\n- Training Database (data) contains some incorrect phrase-level relations (levels 3.1 and 3.2);\n- Training Database is slightly imbalanced and needs a supplement;\n- The current AI model is overfitted (due to a lack of validation data);\n- Lack of Society-Economy-Ecology relations;\n- The use of other AI model architectures (such as BERT) could improve the model's performance.\n\n\n[↑↑↑ Table of Contents ↑↑↑](#toc)\n\n\n","metadata":{}},{"cell_type":"markdown","source":"# Submission","metadata":{}},{"cell_type":"code","source":"submission = pd.DataFrame(\n    columns=['type', 'value'],\n    data = [\n    ['essay_category', '\\'Other\\''], \n    ['essay_url', '\\'https://www.kaggle.com/code/dmitriygakh/kaggle-ai-report-maturity-at-a-glance\\''],\n    ['feedback1_url', '\\'http://www.kaggle.com/code/raimondextervinluan/2023-kaggle-ai-report-ai-ethics/comments#2325889\\''],\n    ['feedback2_url', '\\'http://www.kaggle.com/code/luckypen/actionable-ai-ethics/comments#2325982\\''],\n    ['feedback3_url', '\\'http://www.kaggle.com/code/mpwolke/ai-ethics-my-write-oops/comments#2325807\\'']\n    ]\n)\n\nsubmission","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:36:01.067862Z","iopub.execute_input":"2023-07-16T06:36:01.068202Z","iopub.status.idle":"2023-07-16T06:36:01.082210Z","shell.execute_reply.started":"2023-07-16T06:36:01.068170Z","shell.execute_reply":"2023-07-16T06:36:01.080894Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"submission.to_csv('submission.csv', index = False)","metadata":{"execution":{"iopub.status.busy":"2023-07-16T06:36:01.083827Z","iopub.execute_input":"2023-07-16T06:36:01.084262Z","iopub.status.idle":"2023-07-16T06:36:01.100811Z","shell.execute_reply.started":"2023-07-16T06:36:01.084224Z","shell.execute_reply":"2023-07-16T06:36:01.100001Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"[↑↑↑ Table of Contents ↑↑↑](#toc)","metadata":{}}]}