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Python Programming engagement report

@PythonPr - 223K followers on X

Measured over 108 original posts from a 30-day window, last computed on October 3, 2026.

Engagement

Middle of its size range
Per follower
0.067%
of 223K followers
Per impression
1.76%
8.4K views on a typical post
Reach
3.81%
of its followers see a post
Typical post
148
interactions (median)
Saved
0.257%
22 bookmarks on a typical post
Posting rate
4.27/day
active 47% of days
Peak time
23:00 UTC
Tuesday

A typical post picks up 148 interactions against 223K followers, an engagement rate of 0.067%. Measured over 108 original posts, its engagement rate beats 52% of 20,444 tracked accounts of a similar size, which puts it in the middle of its size range rather than at either end. Posts are seen about 8.4K times each, and 1.76% of those impressions turn into an interaction. That is about 3.77% of the follower count, which is the gap between an audience on paper and an audience in a timeline. Posting runs at about 4.3 posts a day over the last 30 days, with activity on roughly 47% of days. Most posts go out around 23:00 UTC, and Tuesday is the busiest day of the week. Of the 108 posts sampled, 88% carry an image or video. The account's strongest tracked post pulled 14K interactions, about 94x its own typical post.

Measured over 108 original posts from a 30-day window, last computed on October 3, 2026.

Compared with accounts its own size

Python Programming's engagement rate beats 52% of the tracked X accounts closest to it in follower count (20,444 accounts, accounts of similar size (decile 9 of 10)). A percentile is spread evenly by construction, so 50 really is the middle of that group and 90 really is its top tenth.

On engagement per impression rather than per follower it beats 59% of the same group. When those two numbers disagree, the gap is about how far its posts travel rather than how people react to them.

Where this sits in the catalog

At 0.067%, Python Programming sits above the 25th percentile of the 204,491 accounts in this comparison. That places it in the below the median band, which runs 0.024% to 0.143%.

p100.004%
p250.024%
p50 (median)0.143%
p750.677%
p902.55%
p9982.4%
Engagement rate as a share of followers, across the 204,491 accounts we have scanned enough to measure. The axis is logarithmic, because the top and bottom of this population are about 22,891 times apart and a linear axis would flatten everything below the median into a single point.
Show the percentile table
Engagement rate percentiles
PercentileEngagement rate
10th percentile0.004%
25th percentile0.024%
50th percentile0.143%
75th percentile0.677%
90th percentile2.55%
99th percentile82.4%

This ruler is the whole measured catalog, not a size-matched group: it shows where the raw rate falls across every account we can measure, all of which are large. For a like-for-like comparison, read the size-band percentile above instead. See how the bands are built

Posting timing

This account posts most often around 23:00 UTC, and Tuesday is its busiest day of the week. The bars below are the catalog-wide pattern, with this account's own busiest slot marked. They do not show how this account performs at each hour: we keep one aggregate per account, not one per hour, so that measurement does not exist in our data.

Engagement by hour posted, UTCTwenty-four bars, one per UTC hour. Each bar shows how posts published in that hour compare with their own authors' median engagement. Bars above the centre line ran higher than the median, bars below ran lower. A marker flags Busiest hour: 23:00 UTC.
0003060912151821
Above the authors' own mediansBelowScale: plus or minus 111%Busiest hour: 23:00 UTC
Show engagement by hour posted, utc as a table
Engagement by hour posted, UTC
Hour (UTC)Vs author medianPosts
00:00 UTC-1%89K
01:00 UTC-2%90K
02:00 UTC-3%88K
03:00 UTC-4%94K
04:00 UTC-5%76K
05:00 UTC-4%75K
06:00 UTC-5%86K
07:00 UTC-5%93K
08:00 UTC-4%108K
09:00 UTC-4%124K
10:00 UTC-3%129K
11:00 UTC-3%141K
12:00 UTC-3%154K
13:00 UTC-3%167K
14:00 UTC-4%173K
15:00 UTC-2%176K
16:00 UTC-3%171K
17:00 UTC-3%159K
18:00 UTC-2%149K
19:00 UTC-2%141K
20:00 UTC-1%131K
21:00 UTC0%116K
22:00 UTC-2%100K
23:00 UTC-1%90K
Engagement by day of weekSeven bars, one per weekday, Sunday first. Each bar shows how posts published on that day compare with their own authors' median engagement. Bars above the centre line ran higher than the median, bars below ran lower. A marker flags Busiest day: Tuesday.
SunMonTueWedThuFriSat
Above the authors' own mediansBelowScale: plus or minus 111%Busiest day: Tuesday
Show engagement by day of week as a table
Engagement by day of week
DayVs author medianPosts
Sunday+5%393K
Monday+1%483K
Tuesday-2%520K
Wednesday-3%472K
Thursday-2%430K
Friday-3%447K
Saturday+2%393K
See what moves engagement across the whole catalogWhat counts as a good engagement rate at this size

Formats this account uses

Its own posting mix on the left, and what each of those formats does across every account we track on the right. Only formats where the effect clears our publish test appear here, so an empty row is a format we could not measure rather than one that does nothing.

This account's posting mix compared with catalog-wide effects
FormatThis accountCatalog effect95% intervalAccounts behind it
Image or video88% of posts+111%+108% to +115%34K
Outbound link0% of posts-41%-42% to -40%32K
Typical length--3%-3% to -2%54K
  • 88% of this account's sampled posts carry an image or video. Across the catalog, posts with an image or video run 111% above the same accounts' other posts.
  • 0% of its posts carry a link off X. Across the catalog, posts with an outbound link run 41% below the same accounts' other posts.
  • Its average post runs 91 characters, which falls in the 80 - 180 characters band. Across the catalog, posts of 80 to 180 characters run 3% below the same accounts' other posts.

These are catalog-wide differences applied to this account's own posting mix, not a measurement of how each format performs for this account specifically. We keep one median per account, not one per format per account, so the second thing is not something this data can tell you.

Best tweets

  • Sep 30, 202694x their median

    Who said coding needs a keyboard? ๐Ÿ˜ฎโ€๐Ÿ’จ https://t.co/HEEu3vCn5f

    12K8905585692.3M viewsView on X
  • Sep 7, 202631x their median

    Python ๐Ÿฅ‡๐Ÿฅ‡๐Ÿฅ‡ https://t.co/vDHSzd2bZN

    4.3K219791786K viewsView on X
  • Sep 28, 202625x their median

    POV: youโ€™re a vibecoder in 2026.....๐Ÿ‘‰๐Ÿป๐Ÿ‘ˆ๐Ÿป https://t.co/TyymhjV7Kq

    3.4K20511250393K viewsView on X
  • May 31, 202612x their median

    Python๐Ÿฅ‡๐Ÿฅ‡๐Ÿฅ‡ https://t.co/GLKmYJktTv

    1.8K1504122770K viewsView on X
  • Sep 6, 20269.3x their median

    https://t.co/fRGfAzkFQe

    1.3K65463133K viewsView on X
  • Sep 8, 20265.8x their median

    Name a programming language more goated than Python in the AI era ๐Ÿค” https://t.co/kjscjKqxDS

    7664730827K viewsView on X
  • Sep 29, 20265.2x their median

    This math sits underneath nearly every AI model being trained right now. Gradient. Jacobian. Hessian. Three words that look intimidating at first. But they are really just three ways of measuring change. (Throughout, assume the functions are smooth enough to differentiate.) ๐Ÿญ./ ๐—š๐—ฟ๐—ฎ๐—ฑ๐—ถ๐—ฒ๐—ป๐˜ โˆ‡f Takes a scalar function: f : โ„โฟ โ†’ โ„ Returns a vector of n first-order partial derivatives (written as a column here). It answers: "Which direction makes f increase fastest?" That is why gradients are central to optimization. Gradient descent steps in the opposite direction, because the gradient points uphill. Backpropagation is how we compute gradients efficiently during training. ๐Ÿฎ./ ๐—๐—ฎ๐—ฐ๐—ผ๐—ฏ๐—ถ๐—ฎ๐—ป J_F Takes a vector-valued function: F : โ„โฟ โ†’ โ„แต Returns an m ร— n matrix of first-order partial derivatives. It answers: "How does each output change with each input?" The Jacobian is the local linear map of F: ฮ”F โ‰ˆ J_F(x) ฮ”x for small ฮ”x It shows up in: โ†’ sensitivity analysis and local linearization โ†’ change of variables (through its determinant, when m = n) โ†’ automatic differentiation: โ€ข forward-mode AD computes Jacobian-vector products โ€ข reverse-mode AD (backprop) computes vector-Jacobian products When m = 1, the Jacobian is just the gradient written as a row. ๐Ÿฏ./ ๐—›๐—ฒ๐˜€๐˜€๐—ถ๐—ฎ๐—ป H_f Takes a scalar function: f : โ„โฟ โ†’ โ„ Returns an n ร— n matrix of second-order partial derivatives. It answers: "How does the gradient itself change?" That is why the Hessian captures the local curvature of f. When the second partial derivatives are continuous, the Hessian is symmetric. At a critical point (where โˆ‡f = 0): โ†’ positive definite Hessian โ†’ strict local minimum โ†’ negative definite Hessian โ†’ strict local maximum โ†’ indefinite Hessian โ†’ saddle point โ†’ semidefinite Hessian โ†’ inconclusive It powers Newton-type and other second-order optimization methods, and uncertainty approximations such as the Laplace approximation. ๐—ง๐—ต๐—ฒ ๐—ฐ๐—น๐—ฒ๐—ฎ๐—ป ๐—บ๐—ฒ๐—ป๐˜๐—ฎ๐—น ๐—บ๐—ผ๐—ฑ๐—ฒ๐—น Gradient = first derivatives of one output โ†’ tells you direction Jacobian = first derivatives of many outputs โ†’ tells you sensitivity Hessian = second derivatives of one output โ†’ tells you curvature And they connect: โˆ‡f = (J_f)แต€ for scalar f (row vs. column convention) H_f = the Jacobian of โˆ‡f Same idea: measure change. Different object: direction, sensitivity, curvature. Once this clicks, optimization stops looking like a pile of formulas. It starts looking like a map of the problem.

    6421138121K viewsView on X
  • Sep 7, 20265.1x their median

    Types of databases, developers & engineers use https://t.co/a9wIALOs86

    6251226213K viewsView on X
  • Sep 9, 20264.4x their median

    SQL to Pythonโœ๏ธ https://t.co/D2ZB5Ht83s

    551943012K viewsView on X
  • Sep 30, 20264.2x their median

    Senior Developers ๐Ÿซฃ https://t.co/BRZPDyTxIB

    5574816256K viewsView on X

Ranked by total interactions across everything we have tracked for this account, which is a longer history than the 30-day window the rates above use. The multiple compares each post to this account's own median.

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Reading these numbers

A typical post picks up 148 interactions against 223K followers, an engagement rate of 0.067%. Measured over 108 original posts, its engagement rate beats 52% of 20,444 tracked accounts of a similar size, which puts it in the middle of its size range rather than at either end. Posts are seen about 8.4K times each, and 1.76% of those impressions turn into an interaction. That is about 3.77% of the follower count, which is the gap between an audience on paper and an audience in a timeline. Posting runs at about 4.3 posts a day over the last 30 days, with activity on roughly 47% of days. Most posts go out around 23:00 UTC, and Tuesday is the busiest day of the week. Of the 108 posts sampled, 88% carry an image or video. The account's strongest tracked post pulled 14K interactions, about 94x its own typical post.

What is Python Programming's engagement rate on X?
Python Programming (@PythonPr) has an engagement rate of 0.067%, based on the median interactions across 108 original posts from the last 30 days against 222,540 followers. Replies, reposts and quote-posts of other people are excluded from that sample.
Is that a good engagement rate?
At 0.067%, Python Programming sits above the 25th percentile of the 204,491 accounts in this comparison. Those comparison accounts are all large ones, because our scanning cadence is weighted towards big accounts, so this is a ranking among peers of similar scale rather than a ranking across X.
Does @PythonPr have real engagement?
Its engagement rate beats 52% of the tracked X accounts closest to it in follower count (20,444 accounts), which puts it in the middle of its size range group. Ranking inside a size band matters because engagement rate falls as accounts grow, so a raw rate would mostly re-measure the follower count. It is a starting point for a look at follower quality, not a verdict on it.
When does @PythonPr post?
Most posts go out around 23:00 UTC, and Tuesday is its busiest day, at roughly 4.27 posts per day across the measured window.

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