how does an english gematria calculator work?

Gematria is an ancient system of numerology – the study of numbers and their symbolism – that was used to assign numerical values to words and phrases based on the letters they contain. These numerical values were then used to gain insight into key concepts and ideas. Although Gematria was initially used in Hebrew texts, English Gematria has also gained popularity in recent years; english gematria calculators are now available online to help those wishing to use this form of numerology to its fullest. But how exactly do these calculators work?

At its core, each letter of the English alphabet is assigned a numerical value, which makes up the basis for calculating a word's numerical equivalent. Typically, A is assigned the value of 1, B is 2, C is 3, continuing until Z which holds a value of 26. Therefore, a single word or name can be given an equivalent number based solely on these letter-value associations. For example, the name "John" would have an equivalent numerical value of 14 (1 + 14 + 8 + 14).

However, many English Gematria calculators don't stop there – often times they take it a step further by accounting for all possible combinations within a name or word. A calculator may assign additional values for when multiple letters of consecutive numbers appear together, such as when adjacent vowels or double letters appear in a row (i.e., "aa" would be assigned a value of 27). Furthermore, some English Gematria calculators also factor in other elements such as symbols and punctuation marks - creating an even more complex numerical meaning.

The idea behind this additional complexity is that our words are often more than just collections of individual letters; they can provide us with deeper insight into thoughts and feelings if we look closer. By computing multiple combinations within our words and taking other elements into account such as punctuation marks or certain letters appearing together - English Gematria calculators are capable of revealing hidden meaning within our written language which we may not have noticed ourselves before.