Inductive reasoning is the process of making a generalization based on proven facts. Inductive reasoning is the process of making a generalization based on observations and patterns.

Deductive reasoning, also deductive logic, is the process of reasoning from one or more statements (premises) to reach a logical conclusion. The inductive reasoning is not the same as induction used in mathematical proofs – mathematical induction is actually a form of deductive reasoning.

In geometry, you can use deductive rules to prove that a given statement or conjecture is true or false using deductive reasoning.

Examples of deductive logic:

• All men are mortal. Joe is a man. Therefore Joe is mortal.
• Bachelors are unmarried men. Bill is unmarried. Therefore, Bill is a bachelor.
• To get a Bachelor’s degree at Utah Sate University, a student must have 120 credits. Sally has more than 130 credits.

Deductive Reasoning: involves drawing a specific conclusion through logical reasoning by starting with general statements that are known to be valid. With deductive reasoning, instead of using specific numbers as examples, we use a variable to represent all possible numbers in question.

A deductive argument uses factual statements to arrive at other factual statements, which leads to a true conclusion. It builds from a general factual premise to arrive at a specific conclusion. Deductive arguments have helped mathematicians, scientists and philosophers make important conclusions about life.

Deductive reasoning, unlike inductive reasoning, is a valid form of proof. It is, in fact, the way in which geometric proofs are written. Deductive reasoning is the process by which a person makes conclusions based on previously known facts.

1 : of, relating to, or provable by deriving conclusions by reasoning : of, relating to, or provable by deduction (see deduction sense 2a) deductive principles.

An inductive argument can be affected by acquiring new premises (evidence), but a deductive argument cannot be. For example, this is a reasonably strong inductive argument: Today, John said he likes Romona. So, John likes Romona today.

: a method of reasoning by which (1) concrete applications or consequences are deducted from general principles or (2) theorems are deduced from definitions and postulates — compare deduction 1b; induction sense 2.

Definition: A deductive argument is an argument for which the premises are offered to provide logically conclusive support for its conclusion.

For example, “All men are mortal. Harold is a man. Therefore, Harold is mortal.” For deductive reasoning to be sound, the hypothesis must be correct. It is assumed that the premises, “All men are mortal” and “Harold is a man” are true.

A deductive argument is the presentation of statements that are assumed or known to be true as premises for a conclusion that necessarily follows from those statements. The classic deductive argument, for example, goes back to antiquity: All men are mortal, and Socrates is a man; therefore Socrates is mortal.

Valid: an argument is valid if and only if it is necessary that if all of the premises are true, then the conclusion is true; if all the premises are true, then the conclusion must be true; it is impossible that all the premises are true and the conclusion is false.

Different types of arguments

• Intro: Hook and thesis.
• Point One: First claim & support.
• Point Two: Second claim & support.
• Point Three: Third claim and support.
• Conclusion: Implications or future & restate thesis.

Conclusions use words like “therefore”, “it follows that”, and “in conclusion”. A Logical Argument Example: Premise Statements: “Washington D.C. is the capital of the United States.”

Logic is never right. It is also never wrong. It can be valid or invalid. Logic is a method of reasoning that uses assumptions in certain ways.

In logic, an argument can be invalid even if its conclusion is true, and an argument can be valid even if its conclusion is false. All of the premises are true, and so is the conclusion, but it’s not a valid argument.

Logical truth is one of the most fundamental concepts in logic. In other words, a logical truth is a statement which is not only true, but one which is true under all interpretations of its logical components (other than its logical constants). Thus, logical truths such as “if p, then p” can be considered tautologies.

A theory or a method of logic can be wrong to the extent that they are taken as a model or representation of logic. A theory or a method can be incorrect in this respect, and therefore wrong. Logic itself cannot be wrong because it is not a model or a representation.

People sometimes confuse cognitive biases with logical fallacies, but the two are not the same. A logical fallacy stems from an error in a logical argument, while a cognitive bias is rooted in thought processing errors often arising from problems with memory, attention, attribution, and other mental mistakes.

4 Limits Of Logic

• Partial Truths. Many forms of logic only handle true or false.
• Language. Each form of logic represents observations in a formal language of logic.
• Uncertainty. Some forms of logic fail to handle uncertainty, although this is studied by a field known as probabilistic logic.
• Human Perception.

1 : a proper or reasonable way of thinking about something : sound reasoning. 2 : a science that deals with the rules and processes used in sound thinking and reasoning. More from Merriam-Webster on logic.

Logos and Logic. Logos: There are two types of logical argument, inductive and deductive. In an inductive argument, the reader holds up a specific example, and then claims that what is true for it is also true for a general category.

The definition of logic is a science that studies the principles of correct reasoning. An example of logic is deducing that two truths imply a third truth. An example of logic is the process of coming to the conclusion of who stole a cookie based on who was in the room at the time.

In simple words, logic is “the study of correct reasoning, especially regarding making inferences.” Logic began as a philosophical term and is now used in other disciplines like math and computer science.

There are four basic forms of logic: deductive, inductive, abductive and metaphoric inference.

Laws of thought, traditionally, the three fundamental laws of logic: (1) the law of contradiction, (2) the law of excluded middle (or third), and (3) the principle of identity. The three laws can be stated symbolically as follows.

Reasoning or capable of reasoning in a clear and consistent manner. A very logical person.

Probably you might fall into love really and emotionally. But to answer your question, no you can’t fall in love with someone logically but not emotionally. Love is basically a feeling. It’s felt.