The short answer
Equal houses from the Ascendant start house one at the exact Ascendant longitude, then place the next boundary every 30°. All twelve houses have equal zodiacal width, while their boundaries usually fall inside signs.
Specify which Equal system you mean
This entry uses Equal houses from the Ascendant. “Equal” can also name other variants, so the starting point belongs in the label. Read the calculation settings or report key before assuming two charts use the same rule.
The construction is compact: keep the Ascendant’s degree within its sign, then repeat that degree in each following sign. An Ascendant at 12° Taurus gives the next boundary at 12° Gemini. It is a sequence of equal longitude intervals, not a claim that all areas of life receive equal attention.
Twelve boundaries from one starting point
For our invented Ascendant of 42°, add 30° for each next house. Once the sum reaches 360°, subtract 360° to return to the ordinary circle. The table compares the resulting boundaries with Whole Sign for the same rising sign.
For example, Equal house ten begins at 312°, or 12° Aquarius. That follows from 42° + 9 × 30°. It is not a calculation of the meridian MC, which remains a separate angle. Read the angle and house-boundary comparison for that distinction.
| House | Whole Sign | Equal |
|---|---|---|
| 1 | 30° | 42° |
| 2 | 60° | 72° |
| 3 | 90° | 102° |
| 4 | 120° | 132° |
| 5 | 150° | 162° |
| 6 | 180° | 192° |
| 7 | 210° | 222° |
| 8 | 240° | 252° |
| 9 | 270° | 282° |
| 10 | 300° | 312° |
| 11 | 330° | 342° |
| 12 | 0° | 12° |
Same marker, two assignments
Hold a marker at 38°, or 8° Taurus. Whole Sign house one covers 30° up to 60°, placing the marker in house one. Equal house one covers 42° up to 72°; its previous house covers 12° up to 42°, placing that same marker in house twelve.
The two strips use one longitude scale. The dot stays in the same place; the house boundaries shift. A second marker at 75°, or 15° Gemini, lies in house two in both methods. A method change therefore need not change every placement.
A house can cross zero longitude
Try a separate example: an Ascendant at 28° Pisces is longitude 358°. Its next Equal boundary is 388° before normalization, or 28° after subtracting 360°. That is 28° Aries. House one crosses the zero point and still spans 30°.
A marker at 2° Aries, longitude 2°, lies four degrees after that Ascendant around the circle. Ordinary subtraction gives −356°, which is misleading unless you normalize it. For this example, add 360° to obtain the forward distance of 4°. The marker belongs to house one.
Separate a boundary rule from rounding
Our examples include a house’s starting boundary and exclude its next one. Thus a marker exactly at 42° starts Equal house one; 41.9° is still in house twelve. A displayed value rounded to 42° may hide that difference. Use the underlying precision before treating two placements as contradictory.
Some interpretive traditions discuss a planet close to a cusp as influencing another house. If you use such a convention, record it after the geometric placement. “In house twelve, interpreted with reference to house one” conveys more than silently changing the number.
Compare one variable at a time
Copy the time, place, zodiac and planetary degrees from the first report. Change only the named house convention, then list the placements that differ. If the sign degrees also change, pause: another setting may have changed as well.
Keep a third column for your interpretation. This gives you a readable record of the calculation rule, its result and your response. Follow the complete worksheet or explore Placidus to see why another system uses more than repeated 30° steps.
A question to take with you
When two reports disagree, can you identify the changed boundary or setting before trying to reconcile their interpretations?
Sources & further reading
- Astrodienst · Swiss Ephemeris programming interface
Sections 15–16 distinguish house methods, separate angle outputs, warnings and position conventions. Fallback behavior is attributed to this implementation.
- Chris Brennan & Luís Ribeiro · House division calculations
Their original discussion explains constructions and the difference between meridian angles and house boundaries. It does not establish one method as scientifically predictive.
Geometry describes the construction; astrological interpretations belong to particular traditions. Our examples and diagrams are original. Read our approach to astrology.