{"title":"Keeling curve","code":"# /// script\n# requires-python = \">=3.11\"\n# dependencies = [\"marimo>=0.25.1\", \"numpy\", \"pandas\", \"matplotlib\"]\n# ///\n\nimport marimo\n\n__generated_with = \"0.25.1\"\napp = marimo.App(width=\"medium\", app_title=\"The Keeling curve\")\n\nwith app.setup:\n    import numpy as np\n    import pandas as pd\n\n    DATA = \"data/co2_mm_mlo.csv\"\n\n\n@app.function\ndef load_co2(path: str = DATA) -> pd.DataFrame:\n    \"\"\"Monthly mean CO₂ in the air at Mauna Loa, Hawaii, in ppm, from March 1958.\n\n    Columns: year, month, decimal_date, average, deseasonalized, ndays, sdev,\n    unc. NOAA fills months without measurements by interpolation and marks\n    them with a negative ndays.\n    \"\"\"\n    co2 = pd.read_csv(path, comment=\"#\")\n    return co2.rename(columns={\"decimal date\": \"decimal_date\"})\n\n\n@app.function\ndef yearly_mean(path: str = DATA) -> pd.Series:\n    \"\"\"The deseasonalized concentration averaged over each complete year, in ppm, by year.\"\"\"\n    co2 = load_co2(path)\n    complete = co2.groupby(\"year\").filter(lambda year: len(year) == 12)\n    return complete.groupby(\"year\")[\"deseasonalized\"].mean()\n\n\n@app.function\ndef growth_rate(start_year: int, end_year: int, path: str = DATA) -> float:\n    \"\"\"Average growth of CO₂ between two complete years, in ppm a year.\n\n    >>> round(growth_rate(1960, 1970), 2)\n    0.88\n    \"\"\"\n    yearly = yearly_mean(path)\n    if start_year not in yearly.index or end_year not in yearly.index:\n        raise ValueError(f\"Both years need twelve months of data; there are {yearly.index.min()} to {yearly.index.max()}.\")\n    return float((yearly[end_year] - yearly[start_year]) / (end_year - start_year))\n\n\n@app.function\ndef seasonal_cycle(path: str = DATA) -> pd.Series:\n    \"\"\"Each month's mean departure from the deseasonalized trend, in ppm: the breath of the northern forests.\"\"\"\n    co2 = load_co2(path)\n    return (co2[\"average\"] - co2[\"deseasonalized\"]).groupby(co2[\"month\"]).mean()\n\n\n@app.cell\ndef _():\n    import marimo as mo\n    import matplotlib.pyplot as plt\n\n    return mo, plt\n\n\n@app.cell(hide_code=True)\ndef _(mo):\n    mo.md(r\"\"\"\n    # The Keeling curve\n\n    In March 1958 Charles David Keeling began measuring carbon dioxide in the\n    air on the slope of Mauna Loa, Hawaii, far from cities and forests. The\n    record has run almost without a break since; NOAA's Global Monitoring\n    Laboratory continues it today. It shows two things at once: a seasonal\n    rhythm as the land plants of the northern hemisphere grow and decay, and a\n    rise that has not paused in any year.\n\n    This project is the data and the notebook together. The file\n    `data/co2_mm_mlo.csv` is NOAA's monthly record as published; the functions\n    below read it, and anyone can call them from Python with\n    `sciencehub.load(\"sciencehub-team/keeling-curve\")`.\n    \"\"\")\n    return\n\n\n@app.cell\ndef _():\n    co2 = load_co2()\n    first_year, last_year = int(co2[\"year\"].min()), int(co2[\"year\"].max())\n    return co2, first_year, last_year\n\n\n@app.cell\ndef _(first_year, last_year, mo):\n    years = mo.ui.range_slider(\n        start=first_year,\n        stop=last_year,\n        step=1,\n        value=[first_year, last_year],\n        label=\"Years\",\n        full_width=True,\n    )\n    years\n    return (years,)\n\n\n@app.cell\ndef _(co2, mo, plt, years):\n    _start, _end = years.value\n    _shown = co2[(co2[\"year\"] >= _start) & (co2[\"year\"] <= _end)]\n    fig, ax = plt.subplots(figsize=(7, 3.8))\n    ax.plot(_shown[\"decimal_date\"], _shown[\"average\"], color=\"#0969da\", lw=1, label=\"monthly mean\")\n    ax.plot(_shown[\"decimal_date\"], _shown[\"deseasonalized\"], color=\"#1f2328\", lw=2, label=\"without the seasons\")\n    ax.set_xlabel(\"year\")\n    ax.set_ylabel(\"CO₂ (ppm)\")\n    ax.legend(frameon=False, loc=\"upper left\")\n    for _side in (\"top\", \"right\"):\n        ax.spines[_side].set_visible(False)\n    fig.tight_layout()\n\n    _rise = _shown[\"deseasonalized\"].iloc[-1] - _shown[\"deseasonalized\"].iloc[0]\n    mo.vstack(\n        [\n            fig,\n            mo.md(\n                f\"From {_start} to {_end} the concentration rose by **{_rise:.1f} ppm**, \"\n                f\"from {_shown['deseasonalized'].iloc[0]:.1f} to {_shown['deseasonalized'].iloc[-1]:.1f} ppm.\"\n            ),\n        ]\n    )\n    return\n\n\n@app.cell(hide_code=True)\ndef _(mo):\n    mo.md(r\"\"\"\n    ## The rise is speeding up\n\n    The growth rate is the average yearly rise over a decade. In the 1960s the\n    concentration grew by under one ppm a year; it now grows by more than two.\n    \"\"\")\n    return\n\n\n@app.cell\ndef _(mo, plt):\n    _yearly = yearly_mean()\n    _decades = list(range(int(_yearly.index.min()) // 10 * 10 + 10, int(_yearly.index.max()), 10))\n    _rates = [growth_rate(_d - 10, _d) if _d - 10 in _yearly.index else np.nan for _d in _decades]\n    fig2, ax2 = plt.subplots(figsize=(7, 3))\n    ax2.bar([f\"{_d - 10}s\" for _d in _decades], _rates, color=\"#1f2328\")\n    ax2.set_ylabel(\"ppm a year\")\n    for _side in (\"top\", \"right\"):\n        ax2.spines[_side].set_visible(False)\n    fig2.tight_layout()\n    mo.vstack([fig2, mo.md(f\"Over the last complete decade: **{_rates[-1]:.2f} ppm a year**.\")])\n    return\n\n\n@app.cell(hide_code=True)\ndef _(mo):\n    mo.md(r\"\"\"\n    ## The seasons\n\n    Every year the concentration falls from May to October, while northern\n    forests and crops take up carbon, and rises again through winter. The\n    swing at Mauna Loa is about six ppm.\n    \"\"\")\n    return\n\n\n@app.cell\ndef _(plt):\n    _cycle = seasonal_cycle()\n    fig3, ax3 = plt.subplots(figsize=(7, 2.8))\n    ax3.bar([\"Jan\", \"Feb\", \"Mar\", \"Apr\", \"May\", \"Jun\", \"Jul\", \"Aug\", \"Sep\", \"Oct\", \"Nov\", \"Dec\"], _cycle.values, color=[\"#9a6700\" if _v > 0 else \"#0969da\" for _v in _cycle.values])\n    ax3.axhline(0, color=\"#1f2328\", lw=0.8)\n    ax3.set_ylabel(\"ppm from the trend\")\n    for _side in (\"top\", \"right\"):\n        ax3.spines[_side].set_visible(False)\n    fig3.tight_layout()\n    fig3\n    return\n\n\n@app.cell(hide_code=True)\ndef _(mo):\n    mo.md(r\"\"\"\n    ## Data, limits and references\n\n    **Data.** `data/co2_mm_mlo.csv`, the monthly means from NOAA's Global\n    Monitoring Laboratory as published on 9 October 2026, unchanged. Values\n    before May 1974 are from the Scripps Institution of Oceanography. Months\n    without measurements are interpolated by NOAA (negative `ndays`). From\n    December 2022 to July 2023, after the eruption of Mauna Loa, the\n    measurements come from Maunakea, 21 miles to the north.\n\n    **Limits.** One site measures the air over the central Pacific, which\n    represents the well-mixed atmosphere well but not every region. The\n    growth rates here are differences of yearly means, not the smoothed rates\n    NOAA publishes.\n\n    **Cite the data.** Lan, X., Tans, P. and Thoning, K. W.: Trends in\n    globally-averaged CO₂ determined from NOAA Global Monitoring Laboratory\n    measurements, https://gml.noaa.gov/ccgg/trends/; Keeling, C. D. et al.,\n    Scripps Institution of Oceanography, https://scrippsco2.ucsd.edu/. NOAA\n    makes the data freely available and asks for this credit.\n\n    Keeling, C. D. (1960). The concentration and isotopic abundances of carbon\n    dioxide in the atmosphere. *Tellus* 12(2), 200–203.\n    \"\"\")\n    return\n\n\nif __name__ == \"__main__\":\n    app.run()\n","revision":"2026-10-13T16:58:19.539Z","appConfig":{"width":"medium","app_title":"The Keeling curve"},"firstPaint":{"notebook":{"cells":[{"code":"import numpy as np\nimport pandas as pd\n\nDATA = \"data/co2_mm_mlo.csv\"","code_hash":"ba04aa4a93dd65d9f6dba0cafca611a3","config":{"column":null,"disabled":false,"expand_output":false,"hide_code":false},"id":"setup","name":"setup"},{"code":"def load_co2(path: str = DATA) -> pd.DataFrame:\n    \"\"\"Monthly mean CO₂ in the air at Mauna Loa, Hawaii, in ppm, from March 1958.\n\n    Columns: year, month, decimal_date, average, deseasonalized, ndays, sdev,\n    unc. NOAA fills months without measurements by interpolation and marks\n    them with a negative ndays.\n    \"\"\"\n    co2 = pd.read_csv(path, comment=\"#\")\n    return co2.rename(columns={\"decimal date\": \"decimal_date\"})","code_hash":"49ea8d76784030fdfba7754a51d993da","config":{"column":null,"disabled":false,"expand_output":false,"hide_code":false},"id":"Hbol","name":"*load_co2"},{"code":"def yearly_mean(path: str = DATA) -> pd.Series:\n    \"\"\"The deseasonalized concentration averaged over each complete year, in ppm, by year.\"\"\"\n    co2 = load_co2(path)\n    complete = co2.groupby(\"year\").filter(lambda year: len(year) == 12)\n    return complete.groupby(\"year\")[\"deseasonalized\"].mean()","code_hash":"38bbaa158a590d63d22591e26ae340ba","config":{"column":null,"disabled":false,"expand_output":false,"hide_code":false},"id":"MJUe","name":"*yearly_mean"},{"code":"def growth_rate(start_year: int, end_year: int, path: str = DATA) -> float:\n    \"\"\"Average growth of CO₂ between two complete years, in ppm a year.\n\n    >>> round(growth_rate(1960, 1970), 2)\n    0.88\n    \"\"\"\n    yearly = yearly_mean(path)\n    if start_year not in yearly.index or end_year not in yearly.index:\n        raise ValueError(f\"Both years need twelve months of data; there are {yearly.index.min()} to {yearly.index.max()}.\")\n    return float((yearly[end_year] - yearly[start_year]) / (end_year - start_year))","code_hash":"fb99f0d5dd9276948276d081bf5f233e","config":{"column":null,"disabled":false,"expand_output":false,"hide_code":false},"id":"vblA","name":"*growth_rate"},{"code":"def seasonal_cycle(path: str = DATA) -> pd.Series:\n    \"\"\"Each month's mean departure from the deseasonalized trend, in ppm: the breath of the northern forests.\"\"\"\n    co2 = load_co2(path)\n    return (co2[\"average\"] - co2[\"deseasonalized\"]).groupby(co2[\"month\"]).mean()","code_hash":"278b70f52b0cb187e25c3392b51c447c","config":{"column":null,"disabled":false,"expand_output":false,"hide_code":false},"id":"bkHC","name":"*seasonal_cycle"},{"code":"import marimo as mo\nimport matplotlib.pyplot as plt","code_hash":"7802eb41d8b52c22105f8bbe08d60476","config":{"column":null,"disabled":false,"expand_output":false,"hide_code":false},"id":"lEQa","name":"_"},{"code":"mo.md(r\"\"\"\n# The Keeling curve\n\nIn March 1958 Charles David Keeling began measuring carbon dioxide in the\nair on the slope of Mauna Loa, Hawaii, far from cities and forests. The\nrecord has run almost without a break since; NOAA's Global Monitoring\nLaboratory continues it today. It shows two things at once: a seasonal\nrhythm as the land plants of the northern hemisphere grow and decay, and a\nrise that has not paused in any year.\n\nThis project is the data and the notebook together. The file\n`data/co2_mm_mlo.csv` is NOAA's monthly record as published; the functions\nbelow read it, and anyone can call them from Python with\n`sciencehub.load(\"sciencehub-team/keeling-curve\")`.\n\"\"\")","code_hash":"f42efa386a1f33b843ac64844a81e0dc","config":{"column":null,"disabled":false,"expand_output":false,"hide_code":true},"id":"PKri","name":"_"},{"code":"co2 = load_co2()\nfirst_year, last_year = int(co2[\"year\"].min()), int(co2[\"year\"].max())","code_hash":"d86bb772855d43b7a027501305c25695","config":{"column":null,"disabled":false,"expand_output":false,"hide_code":false},"id":"Xref","name":"_"},{"code":"years = mo.ui.range_slider(\n    start=first_year,\n    stop=last_year,\n    step=1,\n    value=[first_year, last_year],\n    label=\"Years\",\n    full_width=True,\n)\nyears","code_hash":"91e69bf275c1111446d14463e6f884f3","config":{"column":null,"disabled":false,"expand_output":false,"hide_code":false},"id":"SFPL","name":"_"},{"code":"_start, _end = years.value\n_shown = co2[(co2[\"year\"] >= _start) & (co2[\"year\"] <= _end)]\nfig, ax = plt.subplots(figsize=(7, 3.8))\nax.plot(_shown[\"decimal_date\"], _shown[\"average\"], color=\"#0969da\", lw=1, label=\"monthly mean\")\nax.plot(_shown[\"decimal_date\"], _shown[\"deseasonalized\"], color=\"#1f2328\", lw=2, label=\"without the seasons\")\nax.set_xlabel(\"year\")\nax.set_ylabel(\"CO₂ (ppm)\")\nax.legend(frameon=False, loc=\"upper left\")\nfor _side in (\"top\", \"right\"):\n    ax.spines[_side].set_visible(False)\nfig.tight_layout()\n\n_rise = _shown[\"deseasonalized\"].iloc[-1] - _shown[\"deseasonalized\"].iloc[0]\nmo.vstack(\n    [\n        fig,\n        mo.md(\n            f\"From {_start} to {_end} the concentration rose by **{_rise:.1f} ppm**, \"\n            f\"from {_shown['deseasonalized'].iloc[0]:.1f} to {_shown['deseasonalized'].iloc[-1]:.1f} ppm.\"\n        ),\n    ]\n)","code_hash":"743ed684cbb36751f7b8e54c6a4cc528","config":{"column":null,"disabled":false,"expand_output":false,"hide_code":false},"id":"BYtC","name":"_"},{"code":"mo.md(r\"\"\"\n## The rise is speeding up\n\nThe growth rate is the average yearly rise over a decade. In the 1960s the\nconcentration grew by under one ppm a year; it now grows by more than two.\n\"\"\")","code_hash":"6737f4f7a82226c9c2ff84ed75c14e65","config":{"column":null,"disabled":false,"expand_output":false,"hide_code":true},"id":"RGSE","name":"_"},{"code":"_yearly = yearly_mean()\n_decades = list(range(int(_yearly.index.min()) // 10 * 10 + 10, int(_yearly.index.max()), 10))\n_rates = [growth_rate(_d - 10, _d) if _d - 10 in _yearly.index else np.nan for _d in _decades]\nfig2, ax2 = plt.subplots(figsize=(7, 3))\nax2.bar([f\"{_d - 10}s\" for _d in _decades], _rates, color=\"#1f2328\")\nax2.set_ylabel(\"ppm a year\")\nfor _side in (\"top\", \"right\"):\n    ax2.spines[_side].set_visible(False)\nfig2.tight_layout()\nmo.vstack([fig2, mo.md(f\"Over the last complete decade: **{_rates[-1]:.2f} ppm a year**.\")])","code_hash":"04c44292d64fbe6a1ee58a5232567e42","config":{"column":null,"disabled":false,"expand_output":false,"hide_code":false},"id":"Kclp","name":"_"},{"code":"mo.md(r\"\"\"\n## The seasons\n\nEvery year the concentration falls from May to October, while northern\nforests and crops take up carbon, and rises again through winter. The\nswing at Mauna Loa is about six ppm.\n\"\"\")","code_hash":"355efef2d4e9c0a2b7965f5f6fcc65b8","config":{"column":null,"disabled":false,"expand_output":false,"hide_code":true},"id":"emfo","name":"_"},{"code":"_cycle = seasonal_cycle()\nfig3, ax3 = plt.subplots(figsize=(7, 2.8))\nax3.bar([\"Jan\", \"Feb\", \"Mar\", \"Apr\", \"May\", \"Jun\", \"Jul\", \"Aug\", \"Sep\", \"Oct\", \"Nov\", \"Dec\"], _cycle.values, color=[\"#9a6700\" if _v > 0 else \"#0969da\" for _v in _cycle.values])\nax3.axhline(0, color=\"#1f2328\", lw=0.8)\nax3.set_ylabel(\"ppm from the trend\")\nfor _side in (\"top\", \"right\"):\n    ax3.spines[_side].set_visible(False)\nfig3.tight_layout()\nfig3","code_hash":"db3848da89a075fb10a0b17c5dd2d3a1","config":{"column":null,"disabled":false,"expand_output":false,"hide_code":false},"id":"Hstk","name":"_"},{"code":"mo.md(r\"\"\"\n## Data, limits and references\n\n**Data.** `data/co2_mm_mlo.csv`, the monthly means from NOAA's Global\nMonitoring Laboratory as published on 9 October 2026, unchanged. Values\nbefore May 1974 are from the Scripps Institution of Oceanography. Months\nwithout measurements are interpolated by NOAA (negative `ndays`). From\nDecember 2022 to July 2023, after the eruption of Mauna Loa, the\nmeasurements come from Maunakea, 21 miles to the north.\n\n**Limits.** One site measures the air over the central Pacific, which\nrepresents the well-mixed atmosphere well but not every region. The\ngrowth rates here are differences of yearly means, not the smoothed rates\nNOAA publishes.\n\n**Cite the data.** Lan, X., Tans, P. and Thoning, K. W.: Trends in\nglobally-averaged CO₂ determined from NOAA Global Monitoring Laboratory\nmeasurements, https://gml.noaa.gov/ccgg/trends/; Keeling, C. D. et al.,\nScripps Institution of Oceanography, https://scrippsco2.ucsd.edu/. NOAA\nmakes the data freely available and asks for this credit.\n\nKeeling, C. D. (1960). The concentration and isotopic abundances of carbon\ndioxide in the atmosphere. *Tellus* 12(2), 200–203.\n\"\"\")","code_hash":"a4db8747c2557d84a01a715934963556","config":{"column":null,"disabled":false,"expand_output":false,"hide_code":true},"id":"nWHF","name":"_"}],"metadata":{"marimo_version":"0.25.1"},"version":"1"},"session":{"cells":[{"code_hash":"ba04aa4a93dd65d9f6dba0cafca611a3","console":[],"id":"setup","outputs":[{"data":{"text/plain":""},"type":"data"}]},{"code_hash":"49ea8d76784030fdfba7754a51d993da","console":[],"id":"Hbol","outputs":[{"data":{"text/plain":""},"type":"data"}]},{"code_hash":"38bbaa158a590d63d22591e26ae340ba","console":[],"id":"MJUe","outputs":[{"data":{"text/plain":""},"type":"data"}]},{"code_hash":"fb99f0d5dd9276948276d081bf5f233e","console":[],"id":"vblA","outputs":[{"data":{"text/plain":""},"type":"data"}]},{"code_hash":"278b70f52b0cb187e25c3392b51c447c","console":[],"id":"bkHC","outputs":[{"data":{"text/plain":""},"type":"data"}]},{"code_hash":"7802eb41d8b52c22105f8bbe08d60476","console":[],"id":"lEQa","outputs":[{"data":{"text/plain":""},"type":"data"}]},{"code_hash":"f42efa386a1f33b843ac64844a81e0dc","console":[],"id":"PKri","outputs":[{"data":{"text/markdown":"<span class=\"markdown prose dark:prose-invert contents\"><h1 id=\"the-keeling-curve\">The Keeling curve</h1>\n<span class=\"paragraph\">In March 1958 Charles David Keeling began measuring carbon dioxide in the\nair on the slope of Mauna Loa, Hawaii, far from cities and forests. The\nrecord has run almost without a break since; NOAA's Global Monitoring\nLaboratory continues it today. It shows two things at once: a seasonal\nrhythm as the land plants of the northern hemisphere grow and decay, and a\nrise that has not paused in any year.</span>\n<span class=\"paragraph\">This project is the data and the notebook together. The file\n<code>data/co2_mm_mlo.csv</code> is NOAA's monthly record as published; the functions\nbelow read it, and anyone can call them from Python with\n<code>sciencehub.load(\"sciencehub-team/keeling-curve\")</code>.</span></span>"},"type":"data"}]},{"code_hash":"d86bb772855d43b7a027501305c25695","console":[],"id":"Xref","outputs":[{"data":{"text/plain":""},"type":"data"}]},{"code_hash":"91e69bf275c1111446d14463e6f884f3","console":[],"id":"SFPL","outputs":[{"data":{"text/html":"<marimo-ui-element object-id='SFPL-0' random-id='a81087a2-5222-e2cb-22bd-abaca259f21a'><marimo-range-slider data-initial-value='[1958,2026]' data-label='&quot;&#92;u003cspan class=&#92;&quot;markdown prose dark:prose-invert contents&#92;&quot;&#92;u003e&#92;u003cspan class=&#92;&quot;paragraph&#92;&quot;&#92;u003eYears&#92;u003c/span&#92;u003e&#92;u003c/span&#92;u003e&quot;' data-start='1958' data-stop='2026' data-step='1' data-steps='[]' data-debounce='false' data-orientation='&quot;horizontal&quot;' data-show-value='false' data-full-width='true' data-disabled='false'></marimo-range-slider></marimo-ui-element>"},"type":"data"}]},{"code_hash":"743ed684cbb36751f7b8e54c6a4cc528","console":[],"id":"BYtC","outputs":[{"data":{"text/html":"<div style='display: flex;flex: 1;flex-direction: column;justify-content: flex-start;align-items: normal;flex-wrap: nowrap;gap: 0.5rem'><marimo-mime-renderer data-mime='&quot;application/vnd.marimo+mimebundle&quot;' data-data='&quot;{&#92;&quot;image/png&#92;&quot;: &#92;&quot;data:image/png;base64,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&#92;&quot;, &#92;&quot;__metadata__&#92;&quot;: {&#92;&quot;image/png&#92;&quot;: {&#92;&quot;width&#92;&quot;: 690, &#92;&quot;height&#92;&quot;: 370}}}&quot;'></marimo-mime-renderer><span class=\"markdown prose dark:prose-invert contents\"><span class=\"paragraph\">From 1958 to 2026 the concentration rose by <strong>115.1 ppm</strong>, from 314.4 to 429.6 ppm.</span></span></div>"},"type":"data"}]},{"code_hash":"6737f4f7a82226c9c2ff84ed75c14e65","console":[],"id":"RGSE","outputs":[{"data":{"text/markdown":"<span class=\"markdown prose dark:prose-invert contents\"><h2 id=\"the-rise-is-speeding-up\">The rise is speeding up</h2>\n<span class=\"paragraph\">The growth rate is the average yearly rise over a decade. In the 1960s the\nconcentration grew by under one ppm a year; it now grows by more than two.</span></span>"},"type":"data"}]},{"code_hash":"04c44292d64fbe6a1ee58a5232567e42","console":[],"id":"Kclp","outputs":[{"data":{"text/html":"<div style='display: flex;flex: 1;flex-direction: column;justify-content: flex-start;align-items: normal;flex-wrap: nowrap;gap: 0.5rem'><marimo-mime-renderer data-mime='&quot;application/vnd.marimo+mimebundle&quot;' data-data='&quot;{&#92;&quot;image/png&#92;&quot;: &#92;&quot;data:image/png;base64,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&#92;&quot;, &#92;&quot;__metadata__&#92;&quot;: {&#92;&quot;image/png&#92;&quot;: {&#92;&quot;width&#92;&quot;: 690, &#92;&quot;height&#92;&quot;: 290}}}&quot;'></marimo-mime-renderer><span class=\"markdown prose dark:prose-invert contents\"><span class=\"paragraph\">Over the last complete decade: <strong>2.41 ppm a year</strong>.</span></span></div>"},"type":"data"}]},{"code_hash":"355efef2d4e9c0a2b7965f5f6fcc65b8","console":[],"id":"emfo","outputs":[{"data":{"text/markdown":"<span class=\"markdown prose dark:prose-invert contents\"><h2 id=\"the-seasons\">The seasons</h2>\n<span class=\"paragraph\">Every year the concentration falls from May to October, while northern\nforests and crops take up carbon, and rises again through winter. The\nswing at Mauna Loa is about six ppm.</span></span>"},"type":"data"}]},{"code_hash":"db3848da89a075fb10a0b17c5dd2d3a1","console":[],"id":"Hstk","outputs":[{"data":{"application/vnd.marimo+mimebundle":"{\"image/png\":\"https://plvp7twgybmoyw2svb6yojv4vv.notebooks.sciencehubusercontent.com/_outputs/eyJuYW1lc3BhY2VJZCI6Im5zLXdicjZya2tkOWZqMG1neGUiLCJwcm9qZWN0SWQiOiJwcm9qLXRzNGI2ejBwYjFmeDR2M2MiLCJub3RlYm9va0lkIjoibmItdmhmM2hxNjdtYjJtdjB3bSIsImhhc2giOiJhMDYzNzMzNjgyMDE4ZTU3MjNhZTY1NjcxYzIxYmU0OSJ9.0.2eVggfMnjCQjQ_pLXeoDMMRZG_5mVsyj-t8wYoQVwZI\",\"__metadata__\":{\"image/png\":{\"width\":690,\"height\":270}}}"},"type":"data"}]},{"code_hash":"a4db8747c2557d84a01a715934963556","console":[],"id":"nWHF","outputs":[{"data":{"text/markdown":"<span class=\"markdown prose dark:prose-invert contents\"><h2 id=\"data-limits-and-references\">Data, limits and references</h2>\n<span class=\"paragraph\"><strong>Data.</strong> <code>data/co2_mm_mlo.csv</code>, the monthly means from NOAA's Global\nMonitoring Laboratory as published on 9 October 2026, unchanged. Values\nbefore May 1974 are from the Scripps Institution of Oceanography. Months\nwithout measurements are interpolated by NOAA (negative <code>ndays</code>). From\nDecember 2022 to July 2023, after the eruption of Mauna Loa, the\nmeasurements come from Maunakea, 21 miles to the north.</span>\n<span class=\"paragraph\"><strong>Limits.</strong> One site measures the air over the central Pacific, which\nrepresents the well-mixed atmosphere well but not every region. The\ngrowth rates here are differences of yearly means, not the smoothed rates\nNOAA publishes.</span>\n<span class=\"paragraph\"><strong>Cite the data.</strong> Lan, X., Tans, P. and Thoning, K. W.: Trends in\nglobally-averaged CO₂ determined from NOAA Global Monitoring Laboratory\nmeasurements, <a href=\"https://gml.noaa.gov/ccgg/trends/\" rel=\"noopener noreferrer\" target=\"_blank\">https://gml.noaa.gov/ccgg/trends/</a>; Keeling, C. D. et al.,\nScripps Institution of Oceanography, <a href=\"https://scrippsco2.ucsd.edu/\" rel=\"noopener noreferrer\" target=\"_blank\">https://scrippsco2.ucsd.edu/</a>. NOAA\nmakes the data freely available and asks for this credit.</span>\n<span class=\"paragraph\">Keeling, C. D. (1960). The concentration and isotopic abundances of carbon\ndioxide in the atmosphere. <em>Tellus</em> 12(2), 200–203.</span></span>"},"type":"data"}]}],"metadata":{"marimo_version":"0.25.1","script_metadata_hash":null},"version":"1"},"appConfig":{"app_title":"The Keeling curve","sql_output":"auto","width":"medium"},"layout":null,"renderedOn":"browser"},"files":[{"path":"data/co2_mm_mlo.csv","size":38776,"url":"/sciencehub-team/keeling-curve/raw/data/co2_mm_mlo.csv"},{"path":"README.md","size":1158,"url":"/sciencehub-team/keeling-curve/raw/README.md"}]}