Jamie vs Emma
How Jamie and Emma compare across 146 years of US Social Security Administration baby-name records — popularity history, peak years, current rank, and which name overtook which.
US Popularity History — Side-by-Side
Annual US births named Jamie (girls) vs Emma (girls), from US Social Security Administration national records.
Source: US Social Security Administration. Names appearing fewer than 5 times per year are suppressed by SSA.
Quick Stats
| Metric | Jamie | Emma |
|---|---|---|
| Peak year (most US births) | 1977 — 12,895 girls | 2003 — 22,719 girls |
| Peak rank | #18 | #2 |
| Most recent rank (2025) | #858 (316 births) | #3 (12,754 births) |
| Total US births since 1880 | 210,064 | 713,779 |
| Last 10 years (2016–2025) | 4,422 | 161,030 |
Peak comparison takeaway
At its all-time peak, Emma reached 22,719 US births in 2003 — 9,824 more than Jamie's peak count.
Crossover Years
Years where one name first passed the other in annual US births. A name "winning" in a year means it had more births that year, not necessarily a higher rank.
| Year | New leader | Jamie births | Emma births |
|---|---|---|---|
| 1974 | Jamie | 3,020 | 0 |
| 1994 | Emma | 3,982 | 4,765 |
Strongest States — Last 10 Years
States where each name ranked highest, from SSA's state-level dataset. Lower average rank = name appears closer to the top of that state's girls-name list.
Jamie — top 5 states
| # | State | Avg rank | Births |
|---|---|---|---|
| 1 | Nevada | #443 | 34 |
| 2 | Connecticut | #464 | 20 |
| 3 | Mississippi | #494 | 38 |
| 4 | California | #541 | 634 |
| 5 | Alabama | #549 | 56 |
Emma — top 5 states
| # | State | Avg rank | Births |
|---|---|---|---|
| 1 | Texas | #1 | 17,678 |
| 2 | New York | #2 | 8,974 |
| 3 | New Jersey | #2 | 4,400 |
| 4 | Arizona | #2 | 3,425 |
| 5 | Pennsylvania | #2 | 5,543 |
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Data & methodology
Source: US Social Security Administration national baby names dataset 1880–2025 (CC0 public domain). Names with fewer than 5 occurrences in a given year are suppressed by SSA. State-level coverage runs 1910–2025. Crossover detection compares annual birth counts (not ranks) for each year both names appear. Methodology: see full notes. More comparisons →