일자리가 사라졌다 — 미국 7월 고용 -2.3만 명 쇼크, 실업률은 왜 내렸을까와 연준의 딜레마

일자리가 사라졌다 — 미국 7월 고용 -2.3만 쇼크와 연준의 딜레마

{ "@context": "https://schema.org", "@type": "Article", "headline": "일자리가 사라졌다 — 미국 7월 고용 -2.3만 쇼크와 연준의 딜레마", "datePublished": "2026-08-09", "author": {"@type": "Person", "name": "ChartMentor"}, "image": 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"description": "미국 7월 비농업 고용이 예상 +9.5만을 뒤집고 -2.3만 명. 그런데 실업률은 4.1%로 내렸습니다. 일자리가 줄었는데 실업률이 내려가는 착시의 구조, '적게 뽑고 적게 자르는' 노동시장, 연준의 딜레마와 한국 투자자 관찰 포인트까지 정리했습니다." }

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미국 7월 고용보고서 — 일자리는 줄었는데 실업률은 내렸습니다

일자리가 사라졌다 — 미국 7월 고용 -2.3만 명 쇼크, 실업률은 왜 내렸을까 (연준의 딜레마)와 연준의 딜레마

8월 7일, 8월 7일 밤(한국 시간), 미국 7월 고용보고서가 나왔습니다. 시장 예상은 +9만 5,000명이었습니다. 결과는 -2만 3,000명. 늘어난 게 아니라 줄었습니다. 집계 기관에 따라 예상치가 +8만~+9만 5,000명 사이였는데, 어느 쪽 기준으로 봐도 10만 명 넘게 빗나간 겁니다. 여기서 끝이 아니었습니다. 5월과 6월 숫자도 합쳐서 10만 3,000명 하향 수정됐습니다. 5월은 +12만 9,000명이라던 게 +6만 3,000명으로,6월은 +5만 7,000명이 +2만 명으로 깎였어요. 그러니까 "그동안 괜찮다"고 알고 있던 지난 두 달도, 알고 보니 고용은 훨씬 약했던 겁니다. 그런데 이상한 게 하나 있습니다. 같은 보고서에서 실업률은 4.2%에서 4.1%로 내려갔습니다. 일자리가 사라졌는데 실업률은 좋아졌다? 뉴스 헤드라인만 보면 앞뒤가 안 맞습니다. 어떤 기사는 "고용 쇼크"라고 하고, 어떤 기사는 "실업률 하락"을 제목으로 뽑았어요. 같은 보고서인데요. 저도 이 두 숫자를 나란히 놓고 한참 봤습니다. 오늘은 이 어긋남이 왜 생기는지, 그리고 이게 연준과 한국 투자자에게 무슨 의미인지를 같이 뜯어보려 합니다.3개월 전에 이야기 했던 주장의 후속 이 글은 사실 후속편입니다. 지난 4월 30일에 "파월 마지막 회의"라는 주제로 라이브를 했었습니다.파월 의장이 물러나고 워시 체제로 넘어가는 길목에서, 저는 "앞으로 노동시장 데이터가 연준의 말보다 먼저 움직일 수 있다, 그러니 매달 첫째 주 금요일 고용보고서를 확인하자"고 이야기 했었거든요. 이번 7월 보고서는 데이터로 검증해 보는 큰 시험대였습니다. 먼저 솔직하게 말씀드리면, 마이너스까지는 예상하지 못했습니다. 둔화는 보였어요. 최근 12개월 평균 증가폭이 월 +3만 4,000명 수준까지 내려와 있었으니까요. 코로나 이후 한창일 때 한 달에 수십만 명씩 늘던 것과 비교하면 이미 눈에 띄게 식은 숫자였습니다. 그래도 "식는 것"과 "줄어드는 것"은 다른 얘기입니다. 그래서 이번엔 고용과 관련해서 두 가지 주제를 선정해봤습니다.하나씩 볼게요. 첫 번째 숫자 — 일자리는 어디서 사라졌나 -2만 3,000명이라는 합계 뒤의 업종별 그림은 이렇습니다.1) 지방정부 교육: -5만 명. 이번 감소의 가장 큰 덩어리입니다. 학교 관련 일자리가 여름 조정과 예산 문제가 겹치며 크게 빠졌어요.2) 소매(리테일): -1만 9,000명. 소비 최전선에서 사람을 줄였다는 뜻이라, 저는 이 항목을 교육보다 더 무겁게 봤습니다.3) 금융: -1만 4,000명.4) 헬스케어: +2만 2,000명. 거의 유일하게 꾸준히 늘어난 업종입니다.5) 제조·건설·운수·전문서비스·레저 등 나머지 대부분은 "거의 변화 없음"이었습니다. 이 목록에서 제 눈에 들어온 건 감소 업종보다 "거의 변화 없음"의 범위였습니다. 미국 고용의 대부분을 차지하는 업종들이 늘지도 줄지도 않고 멈춰 있어요. 헬스케어라는 한 축이 버티고, 교육·소매가 빠지니 합계가 마이너스로 넘어간 구조입니다. 특정 업종의 사고라기보다, 전반적으로 채용 엔진이 꺼져 있는 그림에 가깝다고 봤습니다. 평균 임금도 마찬가지,시간당 평균임금은 37.62달러로 한 달 전보다 겨우 2센트, 1년 전보다 3.2% 오르는 데 그쳤습니다. 일주일 노동시간은 34.3시간으로 제자리였고요. 사람을 못 구해서 임금이 튀던 2~3년 전과는 완전히 다른 방향을 보이고 있습니다. 실업률이 내려간 진짜 이유 — 분자가 아니라 분모가 줄었습니다 두 번째 숫자 — 실업률은 왜 내렸나 이제 이상한 쪽입니다. 일자리가 줄었는데 실업률이 4.2%에서 4.1%로 내려간 이유요. 실업률 계산식을 잠깐 떠올려 보면 답이 보입니다. 실업률은 "일할 의사가 있는 사람(경제활동인구) 중 일자리를 못 구한 사람"의 비율입니다. 그러니까 분자(실업자)가 줄어도 내려가지만, 분모(일하려는 사람 자체)가 줄어도 내려갑니다. 이번엔 일하려는 사람 자체가 줄어든 상황이었습니다.7월 경제활동참가율은 61.4%로 한 달 전(61.5%)보다 더 내려갔는데, 이건 2021년 2월 이후 5년 반 만에 가장 낮은 수준입니다. 2021년 2월이면 코로나로 사람들이 노동시장에서 대거 빠져나가 있던 때예요. 그때 수준으로 "일하려는 사람의 비율"이 돌아갔다는 뜻입니다. 비유를 한번 해보자면요. 반에서 시험 응시자 대비 불합격자 비율이 내려갔는데, 알고 보니 합격자가 늘어서가 아니라 아예 시험장에 안 들어온 학생이 늘어서인 상황입니다. 성적표 숫자는 좋아 보여도, 교실 사정이 좋아진 건 아니죠. 미국 워싱턴센터의 안젤라 행크스도 이 지점을 짚었습니다. 실업률 하락은 "기회가 늘어서가 아니라 노동인구 증가 자체가 멈췄기 때문"이라고요. 이민 유입 둔화, 구직 포기 같은 공급 쪽 요인이 분모를 깎아내리고 있다는 해석입니다. 그래서 저는 이번 보고서의 실업률 4.1%를 "좋은 숫자"로 보이지 않습니다.실업자 수는 여전히 690만 명이고, 그중 27주 이상 장기 실업자가 180만 명, 전체의 25.5%입니다. 실업자 4명 중 1명이 반년 넘게 일자리를 못 구하고 있다는 얘기예요. 한 번 밀려나면 다시 들어가기 어려운 시장이라는 뜻이기도 합니다. 적게 뽑고, 적게 자른다 두 숫자를 합치면 지금 미국 노동시장의 정체가 보입니다. 시장에서는 이걸 'low hire, low fire'(적게 뽑고 적게 자르는) 노동시장이라고 부릅니다.- 기업은 사람을 거의 안 자릅니다. 해고는 최근 2년 새 가장 낮은 수준이에요.- 그런데 새로 뽑지도 않습니다. 채용 공고는 정체돼 있고요.- 그래서 이미 일자리가 있는 사람은 별 충격을 못 느끼지만, 새로 들어가려는 사람 — 졸업생, 이직자, 경력 단절 후 복귀자 — 에게는 문이 닫혀 있습니다. 이런 시장의 특징은 겉이 조용하다는 겁니다. 대량 해고 뉴스가 없으니 위기감이 안 생겨요. 하지만 채용이라는 유입이 끊긴 채로 버티는 구조라, 어느 달 갑자기 합계가 마이너스로 넘어갑니다. 7월이 그 달이었습니다. 한 시장 분석가는 이걸 "고용이 후진 기어로 들어갔다"고 표현했더라고요. 저는 이 구조를 얼어붙은 호수라고 생각해요. 표면(실업률)은 매끈한데, 얼음 아래(채용 유입)에서는 물이 계속 줄고 있는. 표면만 보면 아무 일 없어 보이는 게 이 국면의 함정이라고 봅니다. 잠깐, 과거에는 어땠나 과거 사례를 살펴봤습니다."고용이 마이너스로 찍힌 달" 이후에 실제로 무슨 일이 있었는지요. 2017년 9월, 미국 비농업 고용은 -3만 3,000명으로 발표됐습니다. 당시에도 "7년 만의 첫 마이너스"라며 시끄러웠어요. 그런데 원인이 허리케인 하비·어마였습니다. 폭풍이 지나가자 고용은 바로 회복됐고, 그 -3만 3,000명이라는 숫자 자체도 이후 수정 과정에서 플러스로 뒤집혔습니다. 침체는 오지 않았고요. 날씨·파업 같은 일시 요인으로 생긴 마이너스는 보통 한두 번의 수정 보고서 안에 지워진다는 게 이런 사례들의 교훈입니다. 반면 반대 사례도 있습니다.마이너스가 "한 달"로 끝나지 않고 이어졌던 시기들이에요.- 2008~2009년 금융위기: 24개월 연속 마이너스, 누적 -870만 명- 2020년 4월 코로나: 한 달에 -2,050만 명(한 달 기준 역대 최대 감소)- 2001년 침체: 마이너스 15회, 누적 -270만 명- 1990~91년 침체: 마이너스 11개월 한 달 마이너스는 약한 신호, 3개월 평균이 마이너스로 넘어가면 강한 신호. 2017년형(일시 요인, 수정으로 지워짐)인지 2008년형(연속 마이너스의 시작)인지는 첫 달에는 알 수 없고, 다음 한두 달의 수치와 수정치가 말해줍니다. 그런데 이번 7월을 2017년 9월과 나란히 놓으면 마음에 걸리는 차이가 하나 있어요. 2017년엔 허리케인이라는 눈에 보이는 원인이 하나 있었고, 그 원인이 걷히면 회복될 게 분명했습니다. 이번엔 그런 원인이 안 보입니다. 교육 -5만이라는 조정 요인이 있긴 하지만, 그걸 빼고 봐도 채용 엔진 자체가 꺼져 있고, 지난 두 달까지 -10만 3,000명 깎여 내려온 흐름 위에서 나온 마이너스거든요. 그래서 저는 이번 건을 "일시 요인이라고 안심하기엔 이르다" 쪽에 두고, 9월 보고서에 집중해볼 생각입니다. 이 뒤에 AI가 있다는 논쟁 이번 보고서를 놓고 빠지지 않는 논쟁이 하나 더 있습니다. "채용 엔진이 꺼진 이유가 경기 때문만이 아니라, AI 때문 아니냐"는 겁니다. 데이터로 어디까지 말할 수 있는지 짚어볼게요. 하버드의 경제학자들(호세이니·리히팅어)이 미국 기업 28만 곳, 노동자 6,600만 명의 이력서·채용공고 데이터를 분석했는데, 생성형 AI를 도입한 기업의 신입 채용이 2023년 이후 분기마다 약 80%씩 급감했고, 도입하고 1년 반 안에 신입 고용이 도입하지 않은 기업보다 약 9% 줄었다는 결과가 나왔습니다. 스탠퍼드 쪽 연구도 방향이 같아요. AI 노출도가 높은 직군의 초기 경력자 고용이 2022년 말 이후 상대적으로 16% 감소했다는 겁니다. 타격이 큰 분야로는 소프트웨어 개발과 고객 서비스가 꼽혔고요. 이걸 이번 7월 보고서에 겹쳐 보면 맞아떨어지는 부분이 있습니다. 위에서 본 것처럼 이번 노동시장의 특징은 "해고 급증"이 아니라 "채용 실종"입니다. AI가 일자리를 뺏는 방식도 정확히 그 모양이에요. 있는 사람을 자르는 게 아니라, 새로 뽑을 자리를 안 만드는 방식. 참가율 하락(구직 포기)과도 앞뒤가 맞습니다. 문이 안 열리니 두드리기를 그만두는 거죠. 다만 반대쪽 신중론도 있습니다.첫째, 이번 감소에서 가장 큰 덩어리는 지방정부 교육(-5만)인데, 이건 AI가 아니라 예산·계절 조정 문제입니다. 둘째, 하버드 연구진 스스로 "기업들이 실제 자동화가 오기도 전에 기대만으로 채용부터 줄였다"는 해석을 달았어요. AI가 일을 대체해서라기보다, 대체할 거라는 기대로 채용을 미루는 것일 수 있다는 겁니다. 그렇다면 기대가 식으면 채용이 돌아올 수도 있고요. 셋째, 이민 둔화라는 공급 요인도 같은 시기에 겹쳐 있어서, 어디까지가 AI 몫인지 데이터로 깨끗이 가를 수 없습니다. 그래서 저는 이렇게 정리해 뒀습니다. AI는 이번 마이너스의 "원인"으로 확정할 수는 없지만, '적게 뽑는' 구조를 길게 끌고 갈 수 있는 배경 요인으로는 유력하다. 즉 경기 요인이 풀려도 채용이 예전 속도로 안 돌아올 가능성을 열어두고 봐야 한다는 거죠. 이건 연준에도 어려운 숙제입니다. 금리를 낮춰서 풀 수 있는 건 경기형 채용 위축이지, 구조형 채용 위축이 아니거든요. 그래서 남은 것 — 연준의 딜레마, 그리고 한국 여기까지 뜯어보고 저한테 남은 발견은 두 가지였습니다. 연준의 딜레마는 '인하할까'가 아니라 '인상을 접을까'였다 여기서 많은 분들이 헷갈리실 수 있는 지점을 먼저 정리하고 갈게요. 보통 "고용 쇼크가 나면 금리 인하 기대가 커진다"고 생각합니다. 교과서대로면 맞아요. 그런데 지금 연준의 출발점이 특이합니다. 파월에서 워시로 바뀐 연준은 인플레이션 쪽에 무게를 둔 매파 성향이고, 정책금리는 3.50~3.75%인데, 이번 보고서 직전까지 시장은 9월 회의에서 금리를 '내리는' 게 아니라 '올리는' 확률을 55%로 보고 있었습니다. 직전 회의에서 위원 3명이 0.25%포인트 인상 소수의견을 냈을 정도예요. 그 상태에서 고용 마이너스가 나온 겁니다. 발표 직후 9월 인상 확률은 55%에서 40%로 내려왔습니다. 그러니까 이번 쇼크가 만든 변화는 "인하 기대에 불이 붙었다"가 아니라 "인상 시나리오에 금이 갔다"입니다.헤드라인만 보고 "이제 인하 가나?"로 건너뛰면 잘못된 판단을 할 수 있습니다.. 연준 입장에서 이 보고서가 왜 딜레마인지는 두 의무를 나란히 놓으면 보입니다. 연준은 물가 안정과 고용 극대화를 동시에 책임집니다. 그동안 워시 연준은 물가 하나만 보고 매파를 유지할 수 있었어요. 고용이 버텨줬으니까요. 그런데 이제 고용이 마이너스로 넘어가면서, 한 시장 분석가의 말대로 "연준이 더는 인플레이션에만 집중할 수 없게" 됐습니다. 물가를 잡자니 고용이 무너질 판이고, 고용을 받치자니 매파 기조를 스스로 뒤집어야 합니다. 여기에 착시 문제가 겹칩니다. 연준이 "실업률은 4.1%로 낮다"는 표면 숫자를 근거로 매파 기조를 밀고 갈 수도 있거든요. 하지만 위에서 본 것처럼 그 4.1%는 분모가 줄어서 만들어진 숫자입니다.겉의 숫자와 실제 체온이 어긋나는 국면에서는 정책 판단도 어긋나기 쉽습니다. 저는 9월 회의(FOMC)까지 나올 8월 고용보고서와 물가 지표가 이 균열을 어느 쪽으로든 벌려 놓을 거라고 봐요.시장의 첫 반응은 이랬습니다. 발표 당일 2년물 미 국채금리는 8bp 내린 4.16%, 10년물은 6bp 내린 4.61%. 금리를 올리지 못할 거라는 쪽으로 채권시장이 먼저 움직인 거죠. 달러인덱스는 0.5% 내린 99.43, 엔/달러는 157.20엔으로 엔이 강해졌습니다. 주식은 나스닥 +0.8%, S&P500 +0.3%로 오히려 올랐어요. "경기가 나쁘다 → 긴축이 어렵다 → 주식엔 단기 호재"라는, 나쁜 뉴스가 좋은 뉴스가 되는 반응이었습니다. 저는 이 반응이 계속 유지될지는 별개 문제라고 봅니다. 나쁜 뉴스가 "긴축 완화 재료"를 지나 "침체 신호"로 읽히기 시작하면, 같은 뉴스에 주식이 반대로 반응하는 국면 전환이 올 수 있거든요. 월가는 어디까지 보고 있었나 — 전망과 결과의 거리 이번 쇼크가 얼마나 컸는지 발표 전날까지 나온 전망을 모아 보면 이렇습니다.

기관·인물 발표 전 전망 근거로 든 것

웰스파고 +9만 5,000명 "노동시장 여건은 7월에도 큰 변화 없었을 것"

피프스서드은행 (빌 애덤스) +9만 명·실업률 4.2% 임금 3.5% 유지 전망

러셀인베스트먼트 (베이천 린) 컨센서스 부근 "주간 실업수당 청구가 낮은 수준"

LPL파이낸셜 (제프리 로치) +7만 5,000명·실업률 4.3% "기업들이 채용 속도를 늦추는 중" — 가장 신중

컨센서스 (집계) +8만 5,000명·4.2% —

눈에 띄는 게 두 가지입니다. 첫째, 가장 어둡게 본 전망(+7만 5,000명)조차 실제(-2만 3,000명)보다 10만 명 가까이 낙관적이었습니다. 전망의 폭 전체가 통째로 틀린 거예요. 둘째, 경고 신호가 없지는 않았습니다.발표 2일 전 나온 민간 집계 ADP가 +4만 4,000명으로 예상을 밑돌았고, 6월 공식 수치도 발표 당시 +5만 7,000명으로 예상(+11만 5,000명)의 반토막이었거든요. 신호는 있었는데 "해고가 적다"는 겉모습에 가려 무게가 실리지 않았던 겁니다. 발표 후의 목소리들은 이렇게 갈렸습니다.채권 쪽 톰 디 갈로마는 "임금이며 고용이며, 갑자기 나타난 매우 약한 노동시장"이라고 했고, 노스라이트의 크리스 자카렐리는 "연준이 더는 인플레이션에만 집중할 수 없게 됐다"고 짚었습니다. 시장 분석가 닉 퍼크린은 "채용이 후진 기어에 들어갔다"는 표현을 썼고요. 반면 워싱턴센터의 안젤라 행크스처럼 실업률 착시(분모 축소)를 파고든 쪽도 있었습니다. 톤은 달라도 "표면보다 안이 나쁘다"는 방향은 대체로 겹쳤습니다. 저는 이 대목에서 전망치 자체보다 "왜 다 같이 틀렸나"가 더 중요한 질문이라고 봐요. 해고가 없으니 급락도 없을 거라는 가정, 그러니까 'low fire'가 바닥을 받쳐줄 거라는 가정이 공통 전제였는데,채용 실종만으로도 합계가 마이너스로 넘어갈 수 있다는 걸 이번에 시장 전체가 실물로 확인한 겁니다. 다음 달부터는 전망치들이 이 교훈을 반영해 내려올 테니, "예상 대비"의 기준선 자체가 달라진다는 점도 기억해 둘 만합니다. 미국은 얼고, 한국은 뜨겁다 — 같은 AI 사이클의 양면 한국 투자자에게는 세 개의 통로로 옵니다

첫 번째는 환율입니다. 미국 금리 기대가 내려오면 달러가 약해지는 게 기본 방향입니다. 실제로 발표 당일 달러인덱스가 내렸고요. 원/달러에는 원화 강세 쪽으로 힘을 보탤 수 있는 재료입니다. 다만 이전 글에서 정리했듯, 요즘 원화는 나라 살림(펀더멘털)보다 돈의 흐름(외국인 수급·서학개미 달러 수요)이 좌우하는 통화라, 달러 약세가 곧장 원화 강세로 이어진다고 단정할 수는 없습니다. 방향이 아니라 재료 하나가 추가됐다고 읽는 게 정확할 거예요. 두 번째 통로는 외국인 수급입니다. 미국의 긴축 부담이 덜어지면 신흥국 주식으로 돈이 도는 경향이 있습니다. 코스피의 외국인 순매수에는 반가울 수 있는 재료죠. 반대로 이 고용 둔화가 "미국 소비 둔화"로 확인되기 시작하면, 수출로 먹고사는 한국 기업의 이익 전망 자체가 깎입니다. 같은 뉴스가 수급에는 플러스로, 이익에는 마이너스로 갈라져 작용할 수 있다는 뜻입니다. 특히 소매 고용 -1만 9,000명은 미국 소비의 최전선 숫자라, 저는 이 항목을 계속 따라가 볼 생각이에요. 여기서 한국 쪽 숫자를 나란히 놓아 보면, 지금 두 나라의 온도 차이가 얼마나 큰지 보입니다. 8월 1일 발표된 한국 7월 수출은 988억 9,000만 달러로 한 달 기준 역대 2위, 1년 전보다 62.8% 늘었습니다. 그중 반도체가 410억 달러(1년 전보다 178.8% 증가)로 두 달 연속 400억 달러를 넘겼고, 무역흑자는 303억 2,000만 달러였어요. 미국은 일자리가 줄어든 달에, 한국 수출은 역대급으로 좋았다는 극과 극의 대비입니다. 이 대비를 저는 이렇게 읽습니다. 지금 한국 수출을 끌고 가는 건 미국의 "소비"가 아니라 AI 인프라 투자에서 나오는 "반도체 수요"입니다. 그래서 미국의 고용·소비가 식어도 당장은 수출이 버틸 수 있어요. 다만 그만큼 한국 경제가 반도체 한 축에 기대고 있다는 뜻이기도 합니다. AI가 미국의 사무직 채용을 누르는 바로 그 흐름이, 한국의 반도체 수출을 밀어 올리고 있는 겁니다. 같은 AI 사이클의 양면인 거죠. 그래서 저는 "미국 고용 둔화 → 한국 수출 둔화"라는 시선 대신, "AI 투자 사이클이 꺾이는지"를 한국 쪽 핵심 관찰 변수로 둡니다. 그게 꺾이면 미국 고용과 한국 수출이 그때는 같은 방향으로 움직일 수 있으니까요. 세 번째 통로는 한국은행이 움직일 수 있는 폭입니다. 한은은 미국과의 금리차와 환율 부담 때문에 혼자 움직이기 어려운 처지였습니다. 미국의 인상 시나리오가 접히고 금리차가 더 벌어질 걱정이 줄어들면, 한은이 국내 경기를 보고 판단할 여지는 상대적으로 넓어집니다. 물론 이건 "한은이 어떻게 한다"는 예측이 아니라, 묶여 있던 조건 하나가 느슨해질 수 있다는 구조 얘기입니다. 그리고 엔 얘기를 한 줄 덧붙이면요. 발표 당일 엔이 157.20엔으로 강해진 건 미·일 금리차 축소 기대가 자극된 결과입니다. 이전 글에서 "엔 강세 두 갈래 길" 중 금리차 축소형 경로의 씨앗이 될 수 있는 재료라, 캐리 트레이드(값싼 엔을 빌려 다른 자산에 투자하는 거래) 청산 여부도 같이 관찰 대상에 올려뒀습니다. 그래서 아래의 지표가 중요합니다.

관찰 지표 고용 둔화 심화 쪽 신호 일시적 요인 쪽 신호

9월 4일 발표 8월 고용보고서 2개월 연속 마이너스·추가 하향 수정 플러스 복귀·7월 수치 상향 수정

주간 신규 실업수당 청구 추세적 증가 전환 낮은 수준 유지(해고 없는 정체 지속)

9월 인상 확률(연방기금 선물) 40%에서 추가 하락·인하 기대 등장 물가 지표 반등으로 재상승

미 소매판매·소매 고용 소비 둔화로 확인 교육 등 일시 요인으로 판명

특히 저는 다음 고용보고서가 이번 국면의 핵심이라고 봐요. 한 달 마이너스는 통계 노이즈일 수 있습니다. 지방정부 교육 -5만처럼 계절 조정이 흔들리는 항목도 껴 있고요. 하지만 위의 역사 사례에서 봤듯, 두 달 연속이면 얘기가 다릅니다. 게다가 이번 보고서가 보여줬듯 "지난달 숫자"는 다음 달에 크게 깎일 수 있으니, 9월 4일에는 8월 신규 수치와 7월 수정치를 함께 봐야 합니다. 9월 16일까지 4개의 관문 — 물가·잭슨홀·고용·FOMC 달력에 표시해 둘 날짜들 이번엔 확인할 날짜가 네 개입니다. 9월 FOMC까지 가는 길에 징검다리가 촘촘히 놓여 있거든요.- 8월 12일 — 미국 7월 소비자물가(CPI). 물가가 예상을 웃돌면 "고용이 약해도 물가 때문에 못 물러선다"는 매파 논리가 살아나고, 물가가 꺾이면 인상 시나리오가 접히는 쪽으로 한 발 더 갑니다. 고용 쇼크 5일 뒤에 나오는 첫 대답이에요.- 8월 27~29일 — 잭슨홀 심포지엄. 워시 의장이 취임(5월 22일) 후 처음 서는 잭슨홀 무대로, 보통 둘째 날인 28일(금)에 의장 연설이 잡힙니다. 워시 의장은 7월 기자회견에서 이 연설을 "백지 같다"고 했어요. 앞으로의 금리 경로를 미리 알려주는 것(포워드 가이던스)을 줄여온 그의 방식대로라면, 여기서 방향을 못 박기보다 판단의 틀을 보여줄 가능성이 높다고 봅니다. 저는 표현 하나를 볼 겁니다. 고용 쇼크를 "일시적"이라고 부르는지, "지켜볼 변화"라고 부르는지.- 9월 4일 — 8월 고용보고서. 위에서 말한 판정의 날입니다. 8월의 새 수치와 함께, 7월 -2.3만이 어느 쪽으로 수정되는지까지요. 2017년형(수정으로 지워지는 경우)인지 아닌지가 여기서 1차로 갈립니다.- 9월 15~16일 — 9월 FOMC. 이번엔 분기마다 나오는 경제전망(SEP)과 점도표(위원들의 금리 전망 분포)가 같이 나오는 회의입니다. 금리 결정 자체보다, 직전 회의에서 인상 소수의견을 냈던 3명이 이 데이터를 보고도 남아 있는지, 점도표의 무게중심이 어디로 옮겨가는지가 더 많은 걸 말해줄 거예요. 물가(8/12) → 연준의 생각(8/28) → 고용 다시 확인(9/4) → 결정(9/16). 재료가 하나씩 쌓인 끝에 결정이 오는 구조라, 어느 하루에 몰아서 보는 것보다 이 순서대로 따라가는 쪽이 더 객관적인 판단을 할 수 있게 해줄 겁니다. 여러분은 어떻게 읽으셨나요 정리하면  7월 고용 -2.3만 명은 한 업종의 사고가 아니라, 채용 엔진이 꺼진 시장이 마이너스로 넘어간 결과라는 것. 실업률 4.1%는 기회가 늘어서가 아니라 일하려는 사람이 줄어서 만들어진, 좋게 읽으면 안 되는 숫자라는 것. 이게 2017년형 노이즈인지 2008년형 흐름의 시작인지는 첫 달엔 알 수 없고, AI라는 구조 요인까지 겹쳐 있어서 판정에는 다음 두 달의 데이터가 필요하다는 것. 그리고 연준의 딜레마는 "언제 내리나"가 아니라 "매파 인상 시나리오를 접느냐"의 모양으로 와 있고, 그 답은 8월 12일 물가 → 8월 28일 잭슨홀 → 9월 4일 고용 → 9월 16일 FOMC 순서로 봐야한다는 것, 여기서부터는 여러분께 묻고 싶습니다. 여러분은 이번 -2.3만 명을, 통계가 흔들린 한 달짜리 노이즈로 보시나요, 아니면 '적게 뽑고 적게 자르던' 시장이 결국 꺾이기 시작한 신호로 보시나요? 정해진 답은 없습니다. 저도 계속 관찰하는 중이고요. 여러분이 이 장면을 어떻게 읽으시는지, 자유게시판에서 같이 이야기 나누었음 합니다.

⚠️ 이 글은 정보·교육 목적이며 투자 권유나 매매 신호가 아닙니다. 금리·환율·주가 방향에 대한 단정적 예측을 제공하지 않으며, 최종 판단과 책임은 본인에게 있습니다.