Grammar
N4 conditional

Conditional と (whenever / when)

Meaning

Two uses: (1) natural/habitual consequence — "whenever A happens, B happens"; (2) discovery — "when I did A, (I found that) B". The result B cannot be a volitional, request, or intention.

Formation

Notes

Cannot be followed by volitional/request/intention (×春になると、花見に行こう). For those, use たら or なら. Also used for "when (I did X), I discovered Y": 駅に着くと、友達がいた.

Examples

When spring comes, flowers bloom. (natural consequence)

Breakdown
spring when it becomes flower (subject) bloom

When you press this button, the door opens.

Breakdown
this button (object) when press door (subject) opens

When you turn right, there is a station.

Breakdown
right to when turn station (subject) is

When I opened the window, I found it was snowing. (discovery)

Breakdown
window (object) when opened snow (subject) was falling

When night comes, the temperature drops.

Breakdown
night when it becomes temperature (subject) drops

When you take this medicine, you get sleepy.

Breakdown
this medicine (object) when take sleepy (adverbial) becomes

⚠️ Often confused with

Conditional 〜ば (if / whenever)

A general conditional — "if A, then B". Formed from the hypothetical form (仮定形) of the...

Conditional 〜たら (if / when / after)

The most versatile conditional. "If/when A happens, B". Formed from the ta-form stem + ら....

Conditional 〜なら (if / given that)

A conditional based on the listener's stated or known information — "if it's the case that...

Even if 〜ても

"Even if A, B" / "no matter if A". Indicates that B happens regardless of A. The result is...

In case 〜場合は

"In the event that ~ / in the case that ~". Used to discuss what to do in a particular (of...

Unless 〜ないことには

"Unless ~", "without first ~ing" — nothing can proceed until this happens.

Supposing 〜としたら

"Supposing ~", "if we assume ~" — reasoning from a hypothetical.

Not until 〜てからでないと

"Not until ~", "unless ~ is done first" — a precondition that must come first.

If only 〜さえ〜ば

"If only ~", "as long as just ~" — one sufficient condition.