Symbols Logic 4+

Learn and Unlock Logic

Matthew Rayes

Designed for iPad

    • 4.5 • 8 Ratings
    • Free
    • Offers In-App Purchases

Screenshots

Description

Unlock logic with activities and studycards.

With Symbols, learning natural deduction and the rules of inference can be done on your mobile device. Whether you are completely new to the study of logic or want a refresher on the rules of inference, our Studycards help you learn and review; and our Activities help you improve and practice your skills.

Our Studycards include: Modus Ponens, Modus Tollens, Disjunctive Syllogism, and many more.

Our Activities include:

1. Validity: Validity sneakily uses repetition to teach the student the rules of inference. Let’s face it, repetition works effectively but it can often feel like a chore. The way Validity gives you the upside of repetition while minimizing its downside is by introducing you to novel arguments that have already been “solved”. You then have to determine if the solution applied every step correctly. Repetition is at the heart of skill-building, but to minimize the feeling of “wax on and wax off” until the student is bored and frustrated, the stimulus is novel and the part that feels most like work is already laid out for you. All you have to do is determine if the steps were applied correctly.

2. Justification: Justification hides at least one part of a step from the student, forcing the user to figure out which part or parts are missing and how they fit into the larger picture of what is provided. Whereas Validity sneakily ramps up your repetition, Justification entices your creativity with what looks like a bit of a puzzle. This is intended to not only keep the student engaged, but to deepen their understanding of the rules, and more precisely, their application within an argument.

3. Inference: Inference provides a user with only a set of premises and a final conclusion. By the time the student has reached Inference, their training wheels are completely off, and everything that they learned previously must be used to either mentally construct a valid argument with what is provided or come to the conclusion that one cannot be validly drawn. What is normally completed with a paper and pencil is completed at the speed of thought.

4. Translation: Translation aids the student in translating statements with indicator words and phrases into logical statements. Indicator words and phrases are commonly used in logic books and courses to help the student get a "sense" for how to translate a statement in a human language into a statement in logic. Translation breaks them down into a set of levels and allows the user to set new scores as they reach new levels of proficiency.

What’s New

Version 1.0.7

Minor bug fixes for later levels in "Justification" activity.

Ratings and Reviews

4.5 out of 5
8 Ratings

8 Ratings

delaneyanne ,

Symbolic Logic Lovers: Great App for Downtime (No More Endless Phone Scrolling!)

I am someone who took a few formal logic courses in college and fell in love with symbolic logic. I have long been looking for some kind of simple phone application that would allow me to practice/review logic skills for fun during the times where I would both like to avoid using my computer for hobbies such as taking free courses but would also prefer to avoid simply surfing the internet on my phone.

I had envisioned an application for symbolic logic that would be similar to the multiplication and division sheets I loved completing back in elementary school—simple, straightforward, effective, and fun. This app fits the bill perfectly. I want to thank the developer(s) for creating my dream application. No more mindlessly scrolling on my phone while waiting for appointments or relaxing at the end of the day—now I have symbolic logic to fill that void!

Ofvedro ,

Great Learning Tool, learning progress should be shared across activities

This app teaches you how to do symbolic logic. There are several activities, and several levels. The first level is extremely simple. To proceed to the next level, you must complete the current level several times. My complaint is that arduous progress in one activity is not shared to the other activities that use the same logic. I don’t want to train modus ponens separately for each game.

Developer Response ,

Firstly, I would like to thank you for giving Symbols Logic a try, your kind words, and the high rating that you gave it.

Your complaint is not without merit, but it is a consequence of a design decision. The decision was to create Activities that are self-contained, since each Activity is different and focused on teaching something unique. Yes, you are right in that you will be faced with modus ponens in Validity and then again in Justification and Inference, but each one of these Activities is asking a different question about it. Validity asks, “Were the steps applied correctly?” Justification asks, “What is missing for the steps to be applied correctly?” Inference may hide several steps (sub-conclusions) and asks, “Is this correct?” These questions may seem redundant, but each one of them is different and they are designed to further a user’s understanding in a different way. The goal is to have these rules and their patterns so well ingrained in your mind that you can recognize them (or any sequence of them) effortlessly in your sleep.

Again, thanks for giving us a try!

The_Lone_Ichabod ,

Certain problems are wrong, other than that it’s a cool app

In one game, you have to translate words into symbolic logic. One example is “If X, then Y”, which would be represented as: X ⇒ Y.
One problem actually is incorrect, from what i’ve found. “Only if” is represented as a conditional with the antecedent and the consequent flipped. “X only if Y” is not X ⇒ Y, it’s Y ⇒ X. That’s why a biconditional is spoken as if and only if, it includes both the “if” and “only if”.

Other than that, it’s a cool app.

Developer Response ,

First off, thank you very much for the kind words!

I am looking at the studycard for the implication's "only if" translation, and I see that as you have stated, given the statement "X only if Y", the translation is X → Y. Before moving on any further think about the statement for a moment.

"X only if Y"--in other words--the statement is conveying to us that Y is a necessary condition for X. The necessary condition is the consequent, therefore, X → Y is the correct translation.

If you have any more questions or feedback, just shoot me an email at hello@symbols-app.com.

App Privacy

The developer, Matthew Rayes, indicated that the app’s privacy practices may include handling of data as described below. For more information, see the developer’s privacy policy.

Data Linked to You

The following data may be collected and linked to your identity:

  • Contact Info
  • Identifiers

Data Not Linked to You

The following data may be collected but it is not linked to your identity:

  • Other Data

Privacy practices may vary, for example, based on the features you use or your age. Learn More

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