Comparison

Search Algorithms (Computing) vs Samsa

Price, ratings, monetisation and update history for both apps, side by side — with what reviewers say about each.

Head to head
About

Search Algorithms (Computing)

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Digital Mysteries: Search Algorithms is a unique app for 11-14 year olds which allows pairs to work simultaneously on one iPad with a task designed to help students develop understanding of key algorithms that reflect computational thinking. This mystery shows students that in programming, as well as in real life, there are multiple ways to solve a problem. They are given lots of snippets of information about some school pupils being asked to think of a good way to sort books for the new school library. In order to come up with an answer on which method is best, users move through a carefully devised three stage process – they must first read all the slips, then organise them into groups, then move to the final stage where they lay out the slips in a chain and use sticky tapes and notes to help make sense of everything. Following this process, students can then go through the Reflection Stage. This allows them to play back what they have done, discuss their choices and share with others what they thought during the main task and whether, after reflection, they still think the same. This can be done alone, in their groups, with their teacher or as a whole class. A PDF report is also generated as a summary of the session, and is available to print or share. There are three difficulty levels to choose from. Easy introduces three different approaches with their main advantages and disadvantages. Medium links these algorithms to computing science, and Hard gets students thinking about more challenging scenarios. This app addresses two key topics in the computing curriculum: understanding algorithms with sorting and searching given as examples, and comparing the utility of alternative algorithms for the same problem. It shows in an un-intimidating way that when designing or choosing an algorithm to solve a problem, there’s usually compromises between the time taken to learn and implement an algorithm, and the time it takes to execute it. Faster algorithms, in many cases, are harder to understand and may take more time to implement, so the choice of the algorithm depends on whether speed is critical, whether it is frequently used or not, and the time available to implement the algorithm. It is important that the students realize that there is not necessarily one right approach for all cases; what works best for the scenario given in the mystery is not necessarily the best when there are fewer or more books. Suggestions for key learning goals when doing this mystery: - Learn what algorithms are by using a simple formal definition supported by practical scenarios of three different algorithms to perform the same task - Understand several key algorithms that reflect computational thinking (such as sorting, to speed up searching) - Use logical reasoning to compare the utility of alternative algorithms for the same problem How can I try other mysteries? At the bottom of the app details tab, tap ‘Developer Apps’ to view our current range. There are apps for various subjects including computing, geography, history, mathematics, citizenship and Shakespeare plays Romeo and Juliet, A Midsummer Night’s Dream and Macbeth’s Influences.

About

Samsa

Features
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Dějiny Prahy jsou spjaté i s jejím německým obyvatelstvem a jeho kulturou. SAMSA tě zavede na místa, jež nesou stopu této „německé Prahy“ – jsou spojená s činností německy mluvících architektů, výtvarných umělců, literátů, hudebníků, spolků, škol a dalších institucí. U každého místa appka nabízí německý text se základním popisem, informacemi k jeho dějinám a roli v kulturním životě, a několik současných i historických fotografií. Výklad stojí na ověřených zdrojích, ale nezahltí tě. Objevuj s mobilem v ruce pozapomenutou součást dějin města! Aplikace vznikla v rámci společného projektu Shromáždění německých spolků v ČR a studentů i učitelů germanistiky na Filozofické fakultě Univerzity Karlovy. Počet hesel bude průběžně rozšiřován.

Screenshots

Samsa4 screens

Verdict

The call

The clearest difference is price: Samsa at Free against Search Algorithms (Computing)'s $1.99. Samsa also leads on device support (3 vs 1). Search Algorithms (Computing)'s advantage is iOS requirement (8.0 vs 12.0). On update cadence, ads and in-app purchases there is nothing between them.

Scored on Price · Rating · Positive reviews · Number of ratings · Update frequency · Ads · In-app purchases · Monetization · Best chart rank · Devices · Requires iOS

CostPrice · In-app purchases · Ads · Monetization

Samsa is free to download; Search Algorithms (Computing) costs $1.99 up front. Neither carries in-app purchases, so what you see is what you pay.

UpkeepUpdate frequency

Search Algorithms (Computing) ships an update every 22 months, Samsa every 16 months. The most recent releases landed on June 11, 2026 and October 10, 2026 respectively.

Scorecard3 real differences · 3 level
Search Algorithms (Computing) versus Samsa: the parameters behind the verdict, then further details
ParameterSearch Algorithms (Computing)Samsa
Price$1.99Free — better
Update frequencyEvery 22 monthsEvery 16 months — better
AdsNoNo
In-app purchasesNoNo
DevicesiPadiPhone, iPad, iPod — better
Requires iOS8.0 — better12.0
Further details — not scored
Size32 MB28 MB
Age rating4+4+
DeveloperModular Software LtdDactylGroup

In-app purchases

None

Search Algorithms (Computing)

No in-app purchases

None

Samsa

No in-app purchases

Questions

Is Search Algorithms (Computing) free?
Search Algorithms (Computing) costs $1.99, with no in-app purchases.
Is Samsa free?
Samsa is free to download, with no in-app purchases.
Do Search Algorithms (Computing) or Samsa have ads?
Neither Search Algorithms (Computing) nor Samsa shows ads.
Which is updated more often, Search Algorithms (Computing) or Samsa?
Search Algorithms (Computing) ships an update every 22 months, and Samsa every 16 months. Most recently, Search Algorithms (Computing) was updated on June 11, 2026 and Samsa on October 10, 2026.

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