OpenLLM-France/wikimedia huggingface dataset:
# Complex Analysis/Abel's Lemma

The Abelian Lemma is a Lemma (mathematics) used to investigate the convergence region of power series. It is named after Niels Henrik Abel.

## Abel's Lemma

Let $K_{P}:={z\in \mathbb {C} :P(z)=\sum _{k=0}^{\infty }a_{k}(z-z_{0})^{k}{\text{ converges}}}\subseteq \mathbb {C}$ be the region of convergence of the power series $P$ given by: $P(z)=\sum _{k=0}^{\infty }a_{k}(z-z_{0})^{k}$, then the following statements hold:
* For a given element $z_{1}\in K_{P}$ from the convergence region of $P$, the series $P(z)$ converges absolutely for all $z\in \mathbb {C}$ such that $|z-z_{0}|<|z_{1}-z_{0}|$.
* For a given element $z_{2}\notin K_{P}$ where $P$ diverges, all $z\in \mathbb {C}$ with $|z_{2}-z_{0}|<|z-z_{0}|$ also cause $P(z)$ to diverge.

## Task for Learners

* Prove the statement of Abel's Lemma by utilizing the fact that a convergent series (in absolute terms) has bounded coefficients. Then, use the majorant criterion and a geometric series as a majorant to show that $P$ converges absolutely.
* Justify why the convergence region $K_{P}$ contains an open disk $D_{r}(z_{0})\subseteq {z\in \mathbb {C} :|z_{0}-z|<r}$ (where $r>0$ is maximally chosen), and why $P$ diverges for all $z\in \mathbb {C}$ with $r<|z-z_{0}|$ when $P$ diverges.
* Determine the radius of convergence $r>0$ for the following power series, and on the boundary $\partial D_{r}(0)$ of the convergence region, identify two points $z_{1},z_{2}\in \partial D_{r}(0)$, such that $P(z_{1})$ converges and $P(z_{2})$ diverges. $P(z)=\sum _{k=1}^{\infty }{\frac {1}{k}}\cdot z^{k}$ Use your knowledge of the harmonic series to choose the points $z_{1},z_{2}\in \partial D_{r}(0)$.
(decomposition theorem) Analyze the decomposition theorem and explain how Abel's Lemma contributes to the extension of the domain to a ring and the use of the Identity Theorem.

## Consequence

Taking into account that the series must always diverge at points $z\in \mathbb {C}$ where the sequence of its summands is unbounded (by the Cauchy Criterion for Series, it follows from the lemma that every power series has a well-defined radius of convergence and converges uniformly on any Compact space within the convergence disk. Outside the convergence disk, it diverges. No statement is made about the convergence for points on the boundary of the convergence disk.
# Abel's Lemma

The Abelian Lemma is a Lemma (mathematics) used to investigate the convergence series region of power series. It is named after Niels Henrik Abel.

## Abel's Lemma

Let $K_{P}:={z\in \mathbb {C} :P(z)=\sum _{k=0}^{\infty }a_{k}(z-z_{0})^{k}{\text{ converges}}}\subseteq \mathbb {C}$ be the region of convergence of the power series $P$ given by: $P(z)=\sum _{k=0}^{\infty }a_{k}(z-z_{0})^{k}$, then the following statements hold:
* For a given element $z_{1}\in K_{P}$ from the convergence region of $P$, the series $P(z)$ converges absolutely for all $z\in \mathbb {C}$ such that $|z-z_{0}|<|z_{1}-z_{0}|$.
* For a given element $z_{2}\notin K_{P}$ where $P$ diverges, all $z\in \mathbb {C}$ with $|z_{2}-z_{0}|<|z-z_{0}|$ also cause $P(z)$ to diverge.

## Task for Learners

* Prove the statement of Abel's Lemma by utilizing the fact that a convergent series (Absolute value) has bounded coefficients. Then, use the majorant criterion and a geometric series as a majorant to show that $P$ converges Absolute convergence.
* Justify why the convergence region $K_{P}$ contains an open disk $D_{r}(z_{0})\subseteq {z\in \mathbb {C} :|z_{0}-z|<r}$ (where $r>0$ is maximally chosen), and why $P$ diverges for all $z\in \mathbb {C}$ with $r<|z-z_{0}|$ when $P$ diverges.
* Determine the radius of convergence $r>0$ for the following power series, and on the boundary $\partial D_{r}(0)$ of the convergence region, identify two points $z_{1},z_{2}\in \partial D_{r}(0)$, such that $P(z_{1})$ converges and $P(z_{2})$ diverges. $P(z)=\sum _{k=1}^{\infty }{\frac {1}{k}}\cdot z^{k}$ Use your knowledge of the harmonic series to choose the points $z_{1},z_{2}\in \partial D_{r}(0)$.
(decomposition theorem) Analyze the decomposition theorem and explain how Abel's Lemma contributes to the extension of the domain to a ring and the use of the Identity Theorem.

## Consequence

Taking into account that the series must always diverge at points $z\in \mathbb {C}$ where the sequence of its summands is unbounded (by the Cauchy's convergence test, it follows from the lemma that every power series has a well-defined radius of convergence and converges uniformly on any Compact space within the convergence disk. Outside the convergence disk, it diverges. No statement is made about the convergence for points on the boundary of the convergence disk.
# Caregiving and dementia/Topics/Nursing

This NPA focuses on nursing in the care of people with dementia.

## Overview

A review of 59 publications about nursing competencies and dementia synthesised 10 dementia care competencies (Traynor, Inoue, & Crookes, 2011):
* Understanding Dementia
* Recognising Dementia
* Effective Communication
* Assisting with Daily Living Activities;
* Promoting a Positive Environment
* Ethical and Person-Centred Care
* Therapeutic Work (Interventions)
* Responding the needs of Family Carers
* Preventative Work and Health Promotion and
* Special Needs Groups.
There were also ﬁve levels of practice:
* Novice
* Beginner
* Competent
* Proﬁcient and
* Expert and no care setting

## Competency standards for dementia care

As there is no dementia competency framework relevant across care settings or levels of practice, an empirical study will develop a multi-disciplinary dementia competency framework relevant across care settings and levels of practice to ensure the healthcare workforce can effectively deliver services to people with dementia and their carers (Traynor et al., 2011):
* Competency standards for dementia care
# Wood finishing
## How does this course work?

This course is built on a question-and-answer format. Anyone can ask a question, and anyone can answer any question. It is for those interested in wood finishing who have the motivation and, therefore, perseverance to go forward and, at the same time, enjoy researching and solving problems. Answering the questions itself is up to you. Ask a question and then write an answer to it in the literature on YouTube, via chatGPT, or through your research (experiment, disassembly). You can also answer other people's questions as part of the exercise. We would greatly appreciate it if you would attach free images and videos and upload them to our Wikimedia Commons repository. This will help others understand the problem better.

## Questions
### Generic questions

These are questions when you can adequately name things and structure your answer.
| No. | Question | Answer | Notes |

### Personal problems

Here are questions when you cannot correctly name things and describe them. Thus, it is necessary to include photographs, videos, or drawings to describe your problem visually.
| No. | Question | Visual documentation | Answer | Notes | Discussion |
| 1 | | | | | |

### Related questions

In wood finishing practice, you'll also encounter problems not directly related to wood, yet you must overstep them. These problems go here.
| No. | Question | Visual documentation | Answer |
| 1 | How to remove this handle? | Broken part on the oposite site of the door | The problem is that the iron axis of the crank is bent, so the easiest way is to cut it off with an angle grinder and pull out the crank. |
| 2 | How is the door panel inserted? | | The thicker part of the door is the frame, which has a groove for the door inlay, as seen in the pictures below. When folding the door frame, the filling is inserted straight away. |
| 3 | What is the name and originator of this door? | | There is no specific name. In the literature, it is referred to as a wooden frame plank door with glass and vertical slats (Q130259912). It is also unknown who the originator is, but it had to be produced by Středočeské dřevařské závody (Q130265426). |
| 4 | How does the inner part of the door presented at the line 3 look like? | | There is a wooden frame and wooden partitions, on which the boards are attached on both sides. The inner part is not filled with anything, as shown in the pictures below. |
# MediaWiki questions and answers

The additional study tool for getting to know MediaWiki supplements your study. You use it by writing down questions and answers that you find online (chatGPT, YouTube, discussion groups). As part of practicing understanding a given topic, you can also answer questions without answers.
If you understand the issue, you use the General questions section. Otherwise, you write in the Lay questions section and attach a detailed description, video, or photos so that others understand what you are talking about. The last section is for Related questions. Sometimes, however, finding a page for a related question that deals with the given topic is more advantageous. We leave the choice up to you.

## General questions

If you can name the individual parts and processes, this is a general question that others can answer. If not, continue to the Lay questions section.
| No. | Question | Answer |
| GQ.1 | How to handle Interwiki prefix: at special:import page? | Interwiki probably serves here to fill in the source to the revission. So for example English Wikipedia should be refared as w:en. |
| GQ.2 | If special:import fails, does it loads all other parts of xml dump, or they those behind failure are not loaded? | |
| GQ.3 | | |

## Lay questions

If you cannot name individual parts or processes, this is a layman's question. You need to attach pictures, diagrams, or videos and describe everything perfectly so that others understand what you are talking about.
* No.
* LQ.1
* LQ.2
* LQ.3

## Related questions

Questions that are not related to the main subject but are related to it. Consider writing the question and answer on a page closer to the topic (list of available topics).
* No.
* RQ.1
* RQ.2
* RQ.3
# Migrating to a new email account

Migrating to a new email account requires careful planning to ensure a smooth transition. Here are the recommended steps:
1. Obtain a New Email Account
* Choose a Reliable Provider: Select an email provider that meets your needs, considering storage capacity, security features, and accessibility.
* Create the Account: Register your new account with a professional and recognizable email address, particularly if used for work or formal communication.
* Set Up Security: Enable two-factor authentication (2FA) and strong passwords to secure your account.
2. Notify Contacts of the New Account
* Identify Key Contacts: Make a list of important personal, professional, and organizational contacts.
* Send a Notification Email: Use your old email account to inform contacts about your new email address. Include a note asking them to update their records.
* Update Your Signature: Add a note to your old email signature with your new address to reinforce the change during ongoing conversations.
3. Update Subscription Services
* List Subscribed Services: Check your old account for newsletters, online accounts, and subscriptions tied to it.
* Manually Update: Log in to each service and update your email in the account settings.
* Use Password Managers: If you have many accounts, a password manager can streamline the process by storing login credentials and tracking updates. Entries in your current password manager can provide a list of subscription services that may need to be migrated.
4. Use Forwarding and Auto-Response Features
* Enable Email Forwarding: Configure your old account to automatically forward incoming emails to your new account. This ensures you don't miss important messages during the transition.
* Set Up an Auto-Responder: Create an automatic reply in your old account informing senders of your new email address. Avoid looping in response to automated bounce messages.
5. Close Out the Old Account
* Verify All Updates: Ensure all critical accounts and services are linked to your new email address.
* Download Important Data: Use the export feature of your old email provider to save important emails, attachments, and contacts.
* Monitor Activity: Keep the old account active for a grace period (e.g., 1-3 months) to catch any overlooked messages or services.
* Delete the Account: Once you're confident the transition is complete, follow the email provider's procedure to close the account permanently.
Additional Tips
* Backup Regularly: Ensure all important emails and documents are backed up during and after the transition.
* Test the Transition: Send test emails to yourself and trusted contacts to confirm the new account is functioning as expected.
* Communicate Early: Start the process well in advance to give contacts ample time to adjust.
By following these steps, you can efficiently migrate to your new email account with minimal disruption.
# Boolf prop/3-ary/chain quadrants

Number of blocks: 8 Integer partition: 1⋅4 + 1⋅12 + 3⋅20 + 3⋅60
| # | chain quadrants | twin mentors of chain quadrants | block |
| 4 | [0] | {0} | [0, 40, 72, 96] |
| 20 | [1, 3, 3, 2, 3] | {23, 104, 105, 232, 254} | [1, 41, 73, 97, 128, 137, 151, 159, 161, 168, 183, 191, 193, 200, 215, 223, 224, 233, 247, 255] |
| 60 | [0, 2, 1, 0, 3, 0, 2, 1, 0, 3] | {41, 73, 97, 137, 159, 161, 168, 183, 191, 193, 200, 215, 223, 224, 247} | [2, 4, 10, 11, 12, 13, 16, 24, 25, 34, 35, 36, 37, 42, 44, 48, 49, 56, 66, 67, 68, 69, 74, 76, 80, 81, 88, 98, 100, 106, 107, 108, 109, 112, 120, 121, 130, 132, 135, 144, 147, 149, 170, 172, 175, 184, 187, 189, 202, 204, 207, 216, 219, 221, 226, 228, 231, 240, 243, 245] |
| 60 | [0, 1, 1, 2, 2, 0, 1, 1, 2, 2] | {30, 31, 54, 55, 62, 86, 87, 94, 118, 169, 190, 201, 222, 225, 246} | [3, 5, 14, 15, 17, 26, 27, 28, 29, 38, 39, 43, 45, 50, 51, 52, 53, 57, 70, 71, 75, 77, 82, 83, 84, 85, 89, 99, 101, 110, 111, 113, 122, 123, 124, 125, 138, 140, 142, 152, 154, 156, 162, 164, 166, 176, 178, 180, 194, 196, 198, 208, 210, 212, 234, 236, 238, 248, 250, 252] |
| 12 | [0, 0] | {40, 72, 96} | [6, 18, 20, 46, 58, 60, 78, 90, 92, 102, 114, 116] |
| 60 | [1, 3, 3, 2, 3, 1, 3, 3, 2, 3] | {8, 9, 32, 33, 63, 64, 65, 95, 119, 136, 158, 160, 182, 192, 214} | [7, 19, 21, 47, 59, 61, 79, 91, 93, 103, 115, 117, 131, 133, 134, 139, 141, 143, 145, 146, 148, 153, 155, 157, 163, 165, 167, 171, 173, 174, 177, 179, 181, 185, 186, 188, 195, 197, 199, 203, 205, 206, 209, 211, 213, 217, 218, 220, 227, 229, 230, 235, 237, 239, 241, 242, 244, 249, 251, 253] |
| 20 | [0, 1, 1, 2, 2] | {22, 126, 127, 129, 150} | [8, 9, 23, 32, 33, 63, 64, 65, 95, 104, 105, 119, 136, 158, 160, 182, 192, 214, 232, 254] |
| 20 | [0, 2, 1, 0, 3] | {1, 128, 151, 233, 255} | [22, 30, 31, 54, 55, 62, 86, 87, 94, 118, 126, 127, 129, 150, 169, 190, 201, 222, 225, 246] |
# Boolf prop/3-ary/reduced chain quadrants

Number of blocks: 4 Integer partition: 1⋅16 + 3⋅80
| # | reduced chain quadrants | twin mentors of reduced chain quadrants | block |
| 16 | (1, 0, 0, 0) | {0, 40, 72, 96} | [0, 6, 18, 20, 40, 46, 58, 60, 72, 78, 90, 92, 96, 102, 114, 116] |
| 80 | (0, 1, 1, 3) | {8, 9, 23, 32, 33, 63, 64, 65, 95, 104, 105, 119, 136, 158, 160, 182, 192, 214, 232, 254} | |
| 80 | (2, 1, 1, 1) | {1, 41, 73, 97, 128, 137, 151, 159, 161, 168, 183, 191, 193, 200, 215, 223, 224, 233, 247, 255} | |
| 80 | (1, 2, 2, 0) | {22, 30, 31, 54, 55, 62, 86, 87, 94, 118, 126, 127, 129, 150, 169, 190, 201, 222, 225, 246} | |
# Programming Fundamentals/Loops/Swift
## Try It

Copy and paste the code above into one of the following free online development environments or use your own Swift compiler / interpreter / IDE.
* paiza.IO
* repl.it
* Online Swift Playground

## See Also

* Apple: Swift Programming Language
# Boolf prop/3-ary/zhegalkin linear

Number of blocks: 16 Integer partition: 16⋅16
| # | zhegalkin linear | reverse prefect | block |
| 16 | 0, 00 | 0, 00 | [0, 8, 32, 40, 64, 72, 96, 104, 128, 136, 160, 168, 192, 200, 224, 232] |
| 16 | 7, 1¬7 | 7, 07 | [1, 9, 33, 41, 65, 73, 97, 105, 129, 137, 161, 169, 193, 201, 225, 233] |
| 16 | 1, 01 | 1, 1¬1 | [2, 10, 34, 42, 66, 74, 98, 106, 130, 138, 162, 170, 194, 202, 226, 234] |
| 16 | 6, 1¬6 | 6, 1¬6 | [3, 11, 35, 43, 67, 75, 99, 107, 131, 139, 163, 171, 195, 203, 227, 235] |
| 16 | 2, 02 | 2, 1¬2 | [4, 12, 36, 44, 68, 76, 100, 108, 132, 140, 164, 172, 196, 204, 228, 236] |
| 16 | 5, 1¬5 | 5, 1¬5 | [5, 13, 37, 45, 69, 77, 101, 109, 133, 141, 165, 173, 197, 205, 229, 237] |
| 16 | 3, 03 | 3, 03 | [6, 14, 38, 46, 70, 78, 102, 110, 134, 142, 166, 174, 198, 206, 230, 238] |
| 16 | 4, 1¬4 | 4, 04 | [7, 15, 39, 47, 71, 79, 103, 111, 135, 143, 167, 175, 199, 207, 231, 239] |
| 16 | 4, 04 | 4, 1¬4 | [16, 24, 48, 56, 80, 88, 112, 120, 144, 152, 176, 184, 208, 216, 240, 248] |
| 16 | 3, 1¬3 | 3, 1¬3 | [17, 25, 49, 57, 81, 89, 113, 121, 145, 153, 177, 185, 209, 217, 241, 249] |
| 16 | 5, 05 | 5, 05 | [18, 26, 50, 58, 82, 90, 114, 122, 146, 154, 178, 186, 210, 218, 242, 250] |
| 16 | 2, 1¬2 | 2, 02 | [19, 27, 51, 59, 83, 91, 115, 123, 147, 155, 179, 187, 211, 219, 243, 251] |
| 16 | 6, 06 | 6, 06 | [20, 28, 52, 60, 84, 92, 116, 124, 148, 156, 180, 188, 212, 220, 244, 252] |
| 16 | 1, 1¬1 | 1, 01 | [21, 29, 53, 61, 85, 93, 117, 125, 149, 157, 181, 189, 213, 221, 245, 253] |
| 16 | 7, 07 | 7, 1¬7 | [22, 30, 54, 62, 86, 94, 118, 126, 150, 158, 182, 190, 214, 222, 246, 254] |
| 16 | 0, 1¬0 | 0, 1¬0 | [23, 31, 55, 63, 87, 95, 119, 127, 151, 159, 183, 191, 215, 223, 247, 255] |
# Boolf prop/3-ary/prefect

Number of blocks: 16 Integer partition: 16⋅16
| # | prefect | block |
| 16 | 0, 00 | [0, 1, 2, 3, 4, 5, 6, 7, 16, 17, 18, 19, 20, 21, 22, 23] |
| 16 | 4, 1¬4 | [8, 9, 10, 11, 12, 13, 14, 15, 24, 25, 26, 27, 28, 29, 30, 31] |
| 16 | 2, 1¬2 | [32, 33, 34, 35, 36, 37, 38, 39, 48, 49, 50, 51, 52, 53, 54, 55] |
| 16 | 6, 06 | [40, 41, 42, 43, 44, 45, 46, 47, 56, 57, 58, 59, 60, 61, 62, 63] |
| 16 | 1, 1¬1 | [64, 65, 66, 67, 68, 69, 70, 71, 80, 81, 82, 83, 84, 85, 86, 87] |
| 16 | 5, 05 | [72, 73, 74, 75, 76, 77, 78, 79, 88, 89, 90, 91, 92, 93, 94, 95] |
| 16 | 3, 03 | [96, 97, 98, 99, 100, 101, 102, 103, 112, 113, 114, 115, 116, 117, 118, 119] |
| 16 | 7, 1¬7 | [104, 105, 106, 107, 108, 109, 110, 111, 120, 121, 122, 123, 124, 125, 126, 127] |
| 16 | 7, 07 | [128, 129, 130, 131, 132, 133, 134, 135, 144, 145, 146, 147, 148, 149, 150, 151] |
| 16 | 3, 1¬3 | [136, 137, 138, 139, 140, 141, 142, 143, 152, 153, 154, 155, 156, 157, 158, 159] |
| 16 | 5, 1¬5 | [160, 161, 162, 163, 164, 165, 166, 167, 176, 177, 178, 179, 180, 181, 182, 183] |
| 16 | 1, 01 | [168, 169, 170, 171, 172, 173, 174, 175, 184, 185, 186, 187, 188, 189, 190, 191] |
| 16 | 6, 1¬6 | [192, 193, 194, 195, 196, 197, 198, 199, 208, 209, 210, 211, 212, 213, 214, 215] |
| 16 | 2, 02 | [200, 201, 202, 203, 204, 205, 206, 207, 216, 217, 218, 219, 220, 221, 222, 223] |
| 16 | 4, 04 | [224, 225, 226, 227, 228, 229, 230, 231, 240, 241, 242, 243, 244, 245, 246, 247] |
| 16 | 0, 1¬0 | [232, 233, 234, 235, 236, 237, 238, 239, 248, 249, 250, 251, 252, 253, 254, 255] |
# Boolf prop/3-ary/zhegalkin deviation

Number of blocks: 16 Integer partition: 16⋅16
| # | zhegalkin deviation | twin prefect | block |
| 16 | 0 0 Ж 0 | 0, 0 0 | [0, 15, 51, 60, 85, 90, 102, 105, 150, 153, 165, 170, 195, 204, 240, 255] |
| 16 | 232 104 Ж 232 | 0, 1 ¬0 | [1, 14, 50, 61, 84, 91, 103, 104, 151, 152, 164, 171, 194, 205, 241, 254] |
| 16 | 168 168 Ж 168 | 1, 0 1 | [2, 13, 49, 62, 87, 88, 100, 107, 148, 155, 167, 168, 193, 206, 242, 253] |
| 16 | 64 192 Ж 64 | 1, 1 ¬1 | [3, 12, 48, 63, 86, 89, 101, 106, 149, 154, 166, 169, 192, 207, 243, 252] |
| 16 | 200 200 Ж 200 | 2, 0 2 | [4, 11, 55, 56, 81, 94, 98, 109, 146, 157, 161, 174, 199, 200, 244, 251] |
| 16 | 32 160 Ж 32 | 2, 1 ¬2 | [5, 10, 54, 57, 80, 95, 99, 108, 147, 156, 160, 175, 198, 201, 245, 250] |
| 16 | 96 96 Ж 96 | 3, 0 3 | [6, 9, 53, 58, 83, 92, 96, 111, 144, 159, 163, 172, 197, 202, 246, 249] |
| 16 | 136 8 Ж 136 | 3, 1 ¬3 | [7, 8, 52, 59, 82, 93, 97, 110, 145, 158, 162, 173, 196, 203, 247, 248] |
| 16 | 224 224 Ж 224 | 4, 0 4 | [16, 31, 35, 44, 69, 74, 118, 121, 134, 137, 181, 186, 211, 220, 224, 239] |
| 16 | 8 136 Ж 8 | 4, 1 ¬4 | [17, 30, 34, 45, 68, 75, 119, 120, 135, 136, 180, 187, 210, 221, 225, 238] |
| 16 | 72 72 Ж 72 | 5, 0 5 | [18, 29, 33, 46, 71, 72, 116, 123, 132, 139, 183, 184, 209, 222, 226, 237] |
| 16 | 160 32 Ж 160 | 5, 1 ¬5 | [19, 28, 32, 47, 70, 73, 117, 122, 133, 138, 182, 185, 208, 223, 227, 236] |
| 16 | 40 40 Ж 40 | 6, 0 6 | [20, 27, 39, 40, 65, 78, 114, 125, 130, 141, 177, 190, 215, 216, 228, 235] |
| 16 | 192 64 Ж 192 | 6, 1 ¬6 | [21, 26, 38, 41, 64, 79, 115, 124, 131, 140, 176, 191, 214, 217, 229, 234] |
| 16 | 128 128 Ж 128 | 7, 0 7 | [22, 25, 37, 42, 67, 76, 112, 127, 128, 143, 179, 188, 213, 218, 230, 233] |
| 16 | 104 232 Ж 104 | 7, 1 ¬7 | [23, 24, 36, 43, 66, 77, 113, 126, 129, 142, 178, 189, 212, 219, 231, 232] |
# Boolf prop/3-ary/zhegalkin deviation faction

Number of blocks: 8 Integer partition: 4⋅16 + 4⋅48
| # | zhegalkin deviation faction | twin prefect weight and oddness | block |
| 16 | 0 0 Ж 0 | 0, 0 0 | [0, 15, 51, 60, 85, 90, 102, 105, 150, 153, 165, 170, 195, 204, 240, 255] |
| 16 | 232 104 Ж 232 | 0, 1 ¬0 | [1, 14, 50, 61, 84, 91, 103, 104, 151, 152, 164, 171, 194, 205, 241, 254] |
| 48 | 168 168 Ж 168 | 1, 0 1 | [2, 4, 11, 13, 16, 31, 35, 44, 49, 55, 56, 62, 69, 74, 81, 87, 88, 94, 98, 100, 107, 109, 118, 121, 134, 137, 146, 148, 155, 157, 161, 167, 168, 174, 181, 186, 193, 199, 200, 206, 211, 220, 224, 239, 242, 244, 251, 253] |
| 48 | 8 136 Ж 8 | 1, 1 ¬1 | [3, 5, 10, 12, 17, 30, 34, 45, 48, 54, 57, 63, 68, 75, 80, 86, 89, 95, 99, 101, 106, 108, 119, 120, 135, 136, 147, 149, 154, 156, 160, 166, 169, 175, 180, 187, 192, 198, 201, 207, 210, 221, 225, 238, 243, 245, 250, 252] |
| 48 | 40 40 Ж 40 | 2, 0 2 | [6, 9, 18, 20, 27, 29, 33, 39, 40, 46, 53, 58, 65, 71, 72, 78, 83, 92, 96, 111, 114, 116, 123, 125, 130, 132, 139, 141, 144, 159, 163, 172, 177, 183, 184, 190, 197, 202, 209, 215, 216, 222, 226, 228, 235, 237, 246, 249] |
| 48 | 136 8 Ж 136 | 2, 1 ¬2 | [7, 8, 19, 21, 26, 28, 32, 38, 41, 47, 52, 59, 64, 70, 73, 79, 82, 93, 97, 110, 115, 117, 122, 124, 131, 133, 138, 140, 145, 158, 162, 173, 176, 182, 185, 191, 196, 203, 208, 214, 217, 223, 227, 229, 234, 236, 247, 248] |
| 16 | 128 128 Ж 128 | 3, 0 3 | [22, 25, 37, 42, 67, 76, 112, 127, 128, 143, 179, 188, 213, 218, 230, 233] |
| 16 | 104 232 Ж 104 | 3, 1 ¬3 | [23, 24, 36, 43, 66, 77, 113, 126, 129, 142, 178, 189, 212, 219, 231, 232] |
# Boolf prop/3-ary/Zhegalkin deviation weight

Number of blocks: 5 Integer partition: 2⋅16 + 2⋅64 + 1⋅96
| # | Zhegalkin deviation weight | block |
| 16 | 0 | [0, 15, 51, 60, 85, 90, 102, 105, 150, 153, 165, 170, 195, 204, 240, 255] |
| 16 | 4 | [1, 14, 50, 61, 84, 91, 103, 104, 151, 152, 164, 171, 194, 205, 241, 254] |
| 64 | 3 | [2, 4, 11, 13, 16, 23, 24, 31, 35, 36, 43, 44, 49, 55, 56, 62, 66, 69, 74, 77, 81, 87, 88, 94, 98, 100, 107, 109, 113, 118, 121, 126, 129, 134, 137, 142, 146, 148, 155, 157, 161, 167, 168, 174, 178, 181, 186, 189, 193, 199, 200, 206, 211, 212, 219, 220, 224, 231, 232, 239, 242, 244, 251, 253] |
| 64 | 1 | [3, 5, 10, 12, 17, 22, 25, 30, 34, 37, 42, 45, 48, 54, 57, 63, 67, 68, 75, 76, 80, 86, 89, 95, 99, 101, 106, 108, 112, 119, 120, 127, 128, 135, 136, 143, 147, 149, 154, 156, 160, 166, 169, 175, 179, 180, 187, 188, 192, 198, 201, 207, 210, 213, 218, 221, 225, 230, 233, 238, 243, 245, 250, 252] |
| 96 | 2 | |