πŸ“– Daily Rambam (1 Chapter) Kiddush HaChodesh Chapter 8: Full and Deficient Months, Cheshvan and Kislev, and Year Types

Author: Rabbi Yaakov GoldsteinPublished: August 7, 2026

Halachah 1 – Why Months Are Counted Only in Whole Days The lunar month lasts approximately 29 days, 12 hours, and 793 parts, as explained previously. Since the Torah requires months to be counted in complete days, a month cannot begin in the middle of a day. Therefore, the

 

Halachah 1 – Why Months Are Counted Only in Whole Days

The lunar month lasts approximately 29 days, 12 hours, and 793 parts, as explained previously. Since the Torah requires months to be counted in complete days, a month cannot begin in the middle of a day. Therefore, the calendar must use only whole days, not fractions of days.

 

Halachah 2 – Two Possible Month Lengths

Because partial days are not counted, every month is either:

  • 29 days (a deficient month, chaser)
  • 30 days (a full month, malei)

Even though the true lunar month is slightly longer than 29Β½ days, months must be rounded into complete days.

 

Halachah 3 – Why Month Lengths Cannot Alternate Perfectly Forever

If the lunar month were exactly 29Β½ days, the calendar would simply alternate:

  • 30 days
  • 29 days
  • 30 days
  • 29 days

throughout the year.

However, because each lunar month contains an additional 793 parts beyond the half-day, those extra fractions accumulate over time. As a result, some years require more full months and others require more deficient months.

 

Halachah 4 – One-Day and Two-Day Rosh Chodesh

The thirtieth day always has some status of Rosh Chodesh:

  • If the previous month was 29 days, day 30 becomes the only day of Rosh Chodesh.
  • If the previous month was 30 days, day 30 serves as the final day of the old month and also as the first day of Rosh Chodesh, while day 31 becomes the principal Rosh Chodesh and the first day counted in the new month.

Therefore, some months have:

  • One-day Rosh Chodesh
  • Two-day Rosh Chodesh

Halachah 5 – The Fixed Pattern of Most Months

Most months follow a fixed pattern:

Month Length
Tishrei Always Full (30)
Tevet Always Deficient (29)
Shevat Full (30)
Adar Deficient (29)
Nisan Full (30)
Iyar Deficient (29)
Sivan Full (30)
Tammuz Deficient (29)
Av Full (30)
Elul Deficient (29)

In a leap year:

  • Adar I is always full.
  • Adar II is always deficient.

 

Halachah 6 – The Special Role of Cheshvan and Kislev

Only two months vary:

  • Cheshvan
  • Kislev

These months determine the overall type of the year.

Three possibilities exist:

  1. Deficient Year (Chaserah)
  • Cheshvan = 29
  • Kislev = 29
  1. Regular Year (Kesidran)
  • Cheshvan = 29
  • Kislev = 30
  1. Complete Year (Sheleimah)
  • Cheshvan = 30
  • Kislev = 30

 

Halachah 7 – Determining the Type of a Regular Year

To determine whether a regular year is deficient, regular, or complete:

  1. Determine the weekday of Rosh Hashanah.
  2. Determine the weekday of the following Rosh Hashanah.
  3. Count the difference between them.

For a regular (12-month) year:

Difference Year Type
2 weekdays Deficient
3 weekdays Regular
4 weekdays Complete

 

Halachah 8 – Determining the Type of a Leap Year

For a leap year:

Difference Year Type
4 weekdays Deficient
5 weekdays Regular
6 weekdays Complete

The extra month shifts the calculation by two days.

 

Halachah 9 – Examples

The Rambam illustrates:

  • If Rosh Hashanah falls on Thursday and the next year begins on Monday, the difference is three weekdays, making the year kesidran (regular).
  • If the next Rosh Hashanah falls on Tuesday, the year is sheleimah (complete).
  • Other combinations similarly reveal whether Cheshvan and Kislev were full or deficient.

 

Halachah 10 – Helpful Calendar Rules

Several shortcuts help identify the year’s type:

When Rosh Hashanah Falls on Tuesday

The year is always kesidran (regular), whether ordinary or leap.

When Rosh Hashanah Falls on Monday or Shabbat

The year can never be kesidran.

When Rosh Hashanah Falls on Thursday

  • A regular year can never be deficient.
  • A leap year can never be regular.

These rules serve as checks against calculation errors.

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