[DOC] [TLE] Axiom - Wikipedia [PAR] An axiom or postulate is a statement that is taken to be true, to serve as a premise 
or starting point for further reasoning and arguments. ... In general, a non-logical 
axiom is not a self-evident truth, but rather a formal logical expression ... In both 
senses, an axiom is any mathematical statement that serves as a starting point... [DOC] [TLE] Mathematical proof - Wikipedia [PAR] In mathematics, a proof is a deductive argument for a mathematical statement. In 
the argument, other previously established statements, such as theorems, can be 
used. In principle, a proof can be traced back to self-evident or assumed 
statements, known as ... Further advances took place in medieval Islamic 
mathematics. [DOC] [TLE] Theorem - Wikipedia [PAR] In mathematics, a theorem is a statement that has been proved on the basis of 
previously established statements, such as other theoremsand generally 
accepted statements, such as axioms. A theorem is a logical consequence of the 
axioms. The proof of a mathematical theorem is a logical argument for the 
theorem ... The proof of a theorem is often interpreted as justification of the truth of 
the... [DOC] [TLE] On the Nature of Mathematical Truth [PAR] And finally, even if self-evidence were attributed only to the basic postulates of ... 
of the given proposition, or at least as a proof that it does not apply to microbes? 
... to revision in the light of new evidence, the truth of an analytic statement can be 
... the propositions of mathematics are therefore essentially "true by definition. [DOC] [TLE] Descriptive Statistics II 4.1 Axioms and Theorems - Programs ... [PAR] mathematical and logical reasoning, and the process towards the proof will, of ... 
It is not difficult to consider some theorems as axioms, since there are other ... An 
axiom is often self-evident, while a theory will often need other statements, ... 
Axioms are the basic building blocks of logical or mathematical statements, as. [DOC] [TLE] Propositional Logic | Internet Encyclopedia of Philosophy [PAR] Therefore, propositional logic does not study those logical characteristics of ... 
However, in propositional logic, simple statements are considered as ... There is 
some evidence that Aristotle, or at least his successor at the Lyceum, 
Theophrastus (d. .... Proof of the possibility of defining all truth functional 
operators in virtue of a... [DOC] [TLE] Self Evident Truths - Simply Philosophy [PAR] Sep 22, 2012 ... There are a number of ways that something can be self-evident. ... 
Philosophically, however, further distinctions must be made. ... The math expert 
simply understands implications that I require a ... The last statement is self-
evident given the previous statements. ... Therefore, such a law cannot be denied
. [DOC] [TLE] What's an Axiom - Duke Physics [PAR] A self-evident and necessary truth, or a proposition whose truth is so evident as ... 
high school and which is therefore not infrequently the only math outside of a ... 
by means of a simple example, well known to anyone who studies mathematics 
... for some kind of rationalism, need to have a kind of ``invariance'' with respect to
... [DOC] [TLE] Axiom - New World Encyclopedia [PAR] In logic and mathematics, an axiom is not necessarily a self-evident truth, but 
rather a ... an axiom was a claim which could be seen to be true without any need 
for proof. ... Axioms and postulates are the basic assumptions (or starting points) 
... set of axioms (Peano's axioms, for example) to construct a statement whose 
truth... [DOC] [TLE] axiom | planetmath.org [PAR] Axioms and postulates are the basic assumptions underlying a given body of 
deductive ... Axiom, in classical terminology, referred to a self-evident 
assumption ... that can be deduced from other axioms need not be regarded as 
an axiom. ... set of axioms (Peano's axioms, for example) to construct a statement 
whose truth is... [DOC] [TLE] 3 Truth and Proof: The Platonism of Mathematics - Logic at Harvard [PAR] Aand therefore, in any ordinary

Question: A basic math statement whose truth is self-evident & therefore needs no further proof
Answer: axiom