Tabletop GamesLive on KickstarterKickstarter

KHM-1: Froschkonig

A 5e-compatible adventure set in the fairy tale cosmos of the Empire of Joy.

Created by Chamomile Has A Project · Launched Aug 11, 2026 · Closes Aug 28, 2026

Source: public Kickstarter page · all funding figures & images via KickstarterView on Kickstarter →

Raised

$196

Goal $250

Backers

22

4 data points

Funded

78%

Of goal

Time Left

15 days left

BackerLens analysis

🟡 Below the Tabletop Games category average. This project has hit 78% of its goal, while the average live Tabletop Games project on Kickstarter sits at 619% (87% below the category).

Early Momentum: 38 / 100 — low potential. Project is in its first 28 hours, so the score reflects funding-velocity-per-hour rather than 24h trend.

Compare against 244 other live Tabletop Games projects →

Funding trend

4 snapshots since launch · refreshed every 8 hours

Aug 12, 2026Aug 13, 2026

Backer growth

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BackerLens tracks the public Kickstarter listing. We are not affiliated with the creator.

Funding curve story

front loaded

Did not reach goal during the campaign window.

Front-loaded curve — most pledges came in the early days, typical of strong pre-launch lists.

day 1day 2

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EARLY MOMENTUM

🆕 NEW

38/ 100

Low potential

Project is too new for 24h trend data. Score is based on funding velocity per hour, backer signups per hour, and staff-pick early signal.

Hours since launch28h

Funded so far78%

% per hour2.78%

Backers22

Staff pickNo

FORECAST

BETA

~$899

Predicted to fund 360% of goal

○ Low confidence (early)

How is this calculated? ›

BackerLens uses an empirical Kickstarter funding curve: ~30% of final pledged comes in days 1-3, ~70% by 85% of duration, then a final-week push to 100%. We divide current pledged by where the curve says we should be at this point in the campaign.

Project is in its first day or two — forecast is highly speculative and will tighten as more data comes in.

This is an experimental model. Don’t bet sourcing decisions on a single number — the funding curve cross-section is just a heuristic.

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