Changes

The [[Isha Upanishad]] of the [[Yajurveda]] (c. 4th to 3rd century BC) states that "if you remove a part from infinity or add a part to infinity, still what remains is infinity".

The [[Isha Upanishad]] of the [[Yajurveda]] (c. 4th to 3rd century BC) states that "if you remove a part from infinity or add a part to infinity, still what remains is infinity".

:'''{{Unicode|Pūrṇam adaḥ pūrṇam idam}}''' (That is full, this is full)

:'''Pūrṇam adaḥ pūrṇam idam}}''' (That is full, this is full)

:'''{{Unicode|pūrṇāt pūrṇam udacyate}}''' (From the full, the full is subtracted)

:'''pūrṇāt pūrṇam udacyate}}''' (From the full, the full is subtracted)

:'''{{Unicode|pūrṇasya pūrṇam ādāya}}''' (When the full is taken from the full)

:'''pūrṇasya pūrṇam ādāya}}''' (When the full is taken from the full)

:'''{{Unicode|pūrṇam evāvasiṣyate'''}} (The full still will remain.) - [[Isha Upanishad]]

:'''pūrṇam evāvasiṣyate'''}} (The full still will remain.) - [[Isha Upanishad]]

The Indian [[Indian mathematics|mathematical]] text ''Surya Prajnapti'' (c. [[400 BC]]) classifies all numbers into three sets: enumerable, innumerable, and infinite. Each of these was further subdivided into three orders:

The Indian [[Indian mathematics|mathematical]] text ''Surya Prajnapti'' (c. [[400 BC]]) classifies all numbers into three sets: enumerable, innumerable, and infinite. Each of these was further subdivided into three orders: