Do all epistemologies suffer from the “regress of justifications” problem? **Yes, necessarily**. Because in order to say something is true, one must demonstrate why that is the case. In order to demonstrate some demonstration one must exemplify why that demonstration is necessarily demonstrative.

## What is the regress problem?

In epistemology, the regress argument is **the argument that any proposition requires a justification**. However, any justification itself requires support. This means that any proposition whatsoever can be endlessly (infinitely) questioned, resulting in infinite regress.

## What is the epistemic regress problem?

The epistemic regress problem is **commonly posed as an argument for skepticism**: to know any proposition P we must know a proposition Q that provides evidence for P, but this requires an endless regress of known propositions—a circle or an infinite regress—so, since we cannot acquire knowledge by means of such regresses, …

## What is an infinite regress of justification?

An infinite regress is **an infinite series of entities governed by a recursive principle that determines how each entity in the series depends on or is produced by its predecessor**. In the epistemic regress, for example, a belief is justified because it is based on another belief that is justified.

## What is the problem with infinite regress?

The fallacy of Infinite Regress occurs **when this habit lulls us into accepting an explanation that turns out to be itterative**, that is, the mechanism involved depends upon itself for its own explanation.

## Is Foundationalism possible without regress?

**Foundationalism is false**; after all, foundational beliefs are arbitrary, they do not solve the epistemic regress problem, and they cannot exist without other (justified) beliefs.

## What is the difference between Foundationalism and Coherentism?

Foundationalism claims that our empirical beliefs are rationally constrained by our non‐verbal experience. Non‐verbal experience is caused by events in the world. Coherentism suggests that empirical beliefs are rationally constrained only by other, further empirical beliefs.

## Is Infinity a contradiction?

**It’s not that “infinity is the biggest integer” – such an idea is contradictory**. It’s that “there is no such thing as the largest-possible integer.” Or, shorthand, “Positive integers are infinite in size.”

## What does the author mean by the term infinite regression vicious circle in this passage?

What does the author mean by the terms ‘infinite regress’ or ‘vicious circle’ in this passage? **A**. **Certain matters of fact and certain principles of inference should not stand in need of extraneous evidence**.

## Is infinity a paradox?

**The paradox arises from one of the most mind-bending concepts in math: infinity**. Infinity feels like a number, yet it doesn’t behave like one. You can add or subtract any finite number to infinity and the result is still the same infinity you started with. But that doesn’t mean all infinities are created equal.

## Can we conceive of infinity?

The actual infinite, as I have said, **can be conceived as collection of an infinite number of parts**, the completion of some process that builds the infinite from the finite. The only problem with actually infinite sets, if there is a problem with them, is that there is not enough time to build them.

## Why does infinity not exist?

In the context of a number system, in which “infinity” would mean **something one can treat like a number**. In this context, infinity does not exist.

## Do numbers end?

The sequence of natural numbers **never ends**, and is infinite.

## Is there infinite in real life?

Although the concept of infinity has a mathematical basis, **we have yet to perform an experiment that yields an infinite result**. Even in maths, the idea that something could have no limit is paradoxical. For example, there is no largest counting number nor is there a biggest odd or even number.

## Is Pi an infinite?

Pi is a number that relates a circle’s circumference to its diameter. Pi is an irrational number, which means that it is a real number that cannot be expressed by a simple fraction. That’s because **pi is what mathematicians call an “infinite decimal”** — after the decimal point, the digits go on forever and ever.

## What is the first 1000000000000 digits of pi?

**3.1415926535 8979323846 2643383279 5028841971 6939937510 5820974944 5923078164 0628620899 8628034825 3421170679** …

## Who invented zero in world?

“Zero and its operation are first defined by [Hindu astronomer and mathematician] **Brahmagupta** in 628,” said Gobets. He developed a symbol for zero: a dot underneath numbers.