@raushannbunny vs @sumi.in

Side-by-side Snapchat Spotlight performance comparison.

@raushannbunny has 52.3K subscribers and @sumi.in has 8.4K, so @raushannbunny has 6.2x as many. Across the 53 and 15 Spotlight posts we have collected, @raushannbunny averages 109.8K views per post and @sumi.in 522; engagement is 7.35% against 6.51%.

@raushannbunny

Raushann

@raushannbunny

Yhi hai mera Talent 😁

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@sumi.in

𝐒𝐮𝐦𝐢𝐭 𝐏𝐚𝐧𝐝𝐚𝐭

@sumi.in

Insta I'd - sumitpandat0067 My silence speaks louder than your entire squad. My patience has limits, but my attitude doesn't.

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@raushannbunny Metric @sumi.in
52.3K Subscribers 8.4K
53 Spotlight Posts 15
4.8M Total Views 1.0K
109.8K Avg Views / Post 522
2.7M Best Post Views 1.0K
7.35% Engagement Rate (%) 6.51%
987 Subscribers per Post 560

What the posts and readings show

@raushannbunny: Across the 43 of its 53 collected Spotlight posts that have a view count, the middle post has 5,264 views, while the average is 112,400: a few big posts lift it, and the most-viewed one holds 56% of these views. The most-viewed post (2,686,472 views) went up on November 30, 2023. The collected posts run from November 30, 2023 to October 22, 2026. Subscribers went from 52,200 on September 17, 2026 to 52,300 on October 24, 2026 (+0.2%).

@sumi.in: Across the 1 of its 15 collected Spotlight posts that have a view count, the middle post has 1,044 views. The most-viewed post (1,044 views) went up on September 23, 2025. The collected posts run from September 23, 2025 to February 28, 2026. Subscribers went from 8,400 on September 19, 2026 to 8,400 on October 24, 2026.

Each account's full report has its growth chart, posting pattern and top posts: @raushannbunny and @sumi.in.

Methodology: the figures cover the Spotlight posts SnapDataHub has collected for each account, not every post it has made. Averages and the middle (median) post use only posts that came with a view count. Engagement rate = (likes + comments) / views × 100 over the collected posts. Subscriber counts are Snapchat's own; it rounds counts of 1 million or more to the nearest 100,000. How we calculate these numbers.